find the derivate of the function x^2 cos x.
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Solution:
Given function is x2cos x
Let y = x2cos x
Differentiate with respect to x on both sides.
Then, we get:
dy/dx = (d/dx)x2cos x
Now, using the formula, we can write the above form as:
dy/dx = x2 (d/dx) cos x + cos x (d/dx)x2
Now, differentiate the function:
dy/dx = x2 (-sin x) + cos x (2x)
Now, rearrange the terms, we will get:
dy/dx = 2x cos x – x2 sin x
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