Question: A unity amplitude square wave y(t) can be approximated by the following sum of three sine waves: y ( t ) 4 ( sin (

A unity amplitude square wave y(t) can be approximated by the following sum of three sine waves:

A unity amplitude square wave y(t) can be approximated by the followingy ( t ) 4 ( sin ( x ) + 1 3 sin ( 3 x ) + 1 5 sin ( 5 x ) )

where sum of three sine waves: y ( t ) 4 ( sinx is in radians. Write a VI that evaluates this sum at 300 equally spaced x-values in the range from ( x ) + 1 3 sin ( 3 x ) +x = 0 to 1 5 sin ( 5 x ) ) where x is inx = 6 (i.e., for three cycles of the first sine function in the sum) and then plots the resulting radians. Write a VI that evaluates this sum at 300 equally spacedy vs. x-values in the range from x = 0 to x = 6x on a Waveform Graph, whose x-axis is calibrated in radians. When the VI is run, it should produce the front panel plot shown next.

(i.e., for three cycles of the first sine function in the sum)and then plots the resulting y vs. x on a Waveform Graph,

Suggested icon: Sine, Compound Arithmetic, Pi.

in lab view

Waveform Graph Plot 0 M 1.5- BA 1- WW 0.5-1 IN UVU -1.5--TTT 0 2 4 6 14 16 18 20 8 10 12 x (radians) Waveform Graph Plot 0 M 1.5- BA 1- WW 0.5-1 IN UVU -1.5--TTT 0 2 4 6 14 16 18 20 8 10 12 x (radians)

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