y=e^3logx+2x find dy/dx
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Given: The term y = e^(3logx + 2x)
To find: dy/dx
Solution:
- Now we have given:
y = e^(3logx + 2x)
- Differentiating it w.r.t. x, we get:
d(e^(3logx + 2x))/dx = e^(3logx + 2x) × (3/x + 2)
= (2x + 3)/x × e^(2x) × e^(3logx)
= ((2x+3)/x) × x^3 × e^2x
Answer:
So dy/dx is ((2x+3)/x) × x^3 × e^2x.
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