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y=2sin π2 xy=2\sin\ \frac{\pi}{2}\ xy=2sin 2π x
(a)
y=2cos× π2 xy=2\cos\times\ \frac{\pi}{2}\ xy=2cos× 2π x (a)
y=2 cos 12 xy=2\ \cos\ \frac{1}{2}\ xy=2 cos 21 x (a)
y=3cos 2xy=3\cos\ 2xy=3cos 2x (a)
y=−3sin 2xy=-3\sin\ 2xy=−3sin 2x (a)
y=2sin 12 xy=2\sin\ \frac{1}{2\ }xy=2sin 2 1x (a)
y=−2 cos 12 xy=-2\ \cos\ \frac{1}{2}\ xy=−2 cos 21 x (a)
y=−2 cos π2xy=-2\ \cos\ \frac{\pi}{2}xy=−2 cos 2πx (a)
y = −2 sin 12xy\ =\ -2\ \sin\ \frac{1}{2}xy = −2 sin 21x (a)
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