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use the product rule of differentiation to determine the dy/dx of (2x-1)^2 (3x + 5)^4
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For f(x)*g(x) the product rule is: f'(x)*g(x) + f(x)*g'(x) where f'(x) is the derivative of f(x) and the same for g'(x). Here, f(x) is (2x-1)^2 and g(x) is (3x+5)^4. So \[f'(x) = 2(2x-1) \times 2\] \[g'(x)=4(3x+5)^3 \times 3\] so it'll look like this: \[\frac{ d }{ dx }(2x-1)^2 (3x + 5)^4 =2 \times 2(2x-1) (3x + 5)^4 + 4 \times 3 (2x-1)^2 (3x + 5)^3\]
thanks for ur solution
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