y= sin^2x^2-cos^2x^2
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Answer: Get the lube out of your hand
Step-by-step explanation:
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Let y = sin²x² - cos²x²
Differentiating w.r.t. x, we get
dy d
dx dx
[sin² x² - cos²x²]
d dx = d (sin 2²)²-(cos r²) ² 2 dx
d = 2sin x² (sin x²) – 2cos x². dx d dx -(cos x²)
=
d 2sin 2². cos 2² (2²) . dx (x²) - 2 cos x2. (- sin x2). d dx
= 2sin x2 cos x2 x 2x + 2sinx2 cosx2x2x
= 4x (2sinx2cosx
= 4x sin(2x²).
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