Enter the length of the minimum length segment in samples in the answer field below.

. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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. ]]>

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.4629 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

Note: you could answer this question by analysing the time-domain waveform to determine the local frequency of the quasi sinusoidal component (in fact this is more accurate to do this for this particular problem), however if you can do this by analysing the DFT of the time-domain segment in the region of interest then you will be better positioned to answer more complex questions.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.0149 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

Note: you could answer this question by analysing the time-domain waveform to determine the local frequency of the quasi sinusoidal component (in fact this is more accurate to do this for this particular problem), however if you can do this by analysing the DFT of the time-domain segment in the region of interest then you will be better positioned to answer more complex questions.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=0.9786 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

Note: you could answer this question by analysing the time-domain waveform to determine the local frequency of the quasi sinusoidal component (in fact this is more accurate to do this for this particular problem), however if you can do this by analysing the DFT of the time-domain segment in the region of interest then you will be better positioned to answer more complex questions.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.3824 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.3159 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=0.9435 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.8609 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.1863 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.1958 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.5603 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.6278 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.309 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.3986 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.5943 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.545 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.1513 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.2943 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.3385 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.0788 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.3432 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.0316 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.4681 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.1505 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.1387 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.4041 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.3644 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.2115 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

]]>

The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.2657 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.6585 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.7613 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.6979 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.9441 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.0888 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.7213 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=0.8787 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.6612 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.8244 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.2883 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=0.8091 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.9738 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.5954 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.9987 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.7865 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.2603 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.0296 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=0.8138 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.4023 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.5545 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=2.5659 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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The amplitude of the quasi-sinusoidal signal is never less than 0.3. Determine the local amplitude of this signal at time t=1.9639 seconds (within 2% tolerance) where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.194 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.0393 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.1617 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.7477 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.5535 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.6782 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.2674 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=0.9932 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.2746 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.3353 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.1857 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.0715 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.166 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=0.8921 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.9023 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.3259 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.7226 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.6747 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.7057 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.3326 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.1795 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.8724 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.457 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.5406 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.8968 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.5575 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.0234 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.6197 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.7817 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.6996 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.1297 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.8251 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.4788 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.9749 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=0.88 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.5081 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=0.9896 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.1443 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.0467 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.4448 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.8548 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.7336 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.7574 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.1878 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.3032 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.1198 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=0.9001 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.6673 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=2.4093 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Determine the local amplitude (within 1.5% tolerance) of the lowest frequency component signal at time t=1.8916 where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.799 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

Note: you could answer this question by analysing the time-domain waveform to determine the local frequency of the quasi sinusoidal component, however if you can do this by analysing the DFT of the time-domain segment in the region of interest then you will be better positioned to answer more complex questions which will follow.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=0.8681 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

Note: you could answer this question by analysing the time-domain waveform to determine the local frequency of the quasi sinusoidal component, however if you can do this by analysing the DFT of the time-domain segment in the region of interest then you will be better positioned to answer more complex questions which will follow.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.6086 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

Note: you could answer this question by analysing the time-domain waveform to determine the local frequency of the quasi sinusoidal component, however if you can do this by analysing the DFT of the time-domain segment in the region of interest then you will be better positioned to answer more complex questions which will follow.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.188 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.5513 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.6635 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.256 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.1185 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=0.8722 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.1002 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.3594 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.8746 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.4141 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.1353 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.046 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.4041 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.6972 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.0767 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.3026 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=0.912 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.2972 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.4655 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.314 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=0.8847 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=0.9237 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.057 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=0.8198 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.4711 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.2557 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.5628 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.6487 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.1118 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.4783 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.0324 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=0.9129 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=0.852 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.6407 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.8513 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.5625 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.8948 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.351 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.4508 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.9005 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.5967 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.0653 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=0.913 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.2361 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=2.0387 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.9011 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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Its local frequency varies from a min of 100 Hz to a max of 400 Hz. Determine the local frequency (within 2% tolerance) of this signal at time t=1.2339 seconds where t=0 corresponds to sample number 0 and the sampling frequency is 10000 Hz.

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