find derivative of y=(2x+1)⁵ with respect to x
Answers
Answered by
5
Answer:
10(2x+1)^4
Explanation:
y=(2x+1)⁵
dy/dx=5(2x-l)^5*1(2-0)
dy/dx=5(2x-1)^4*2
dy/dx=10(2x+1)^4
formulas used:
d/dx(x^n)=nx^n-1
d/dx(x)=1
d/dx(constant)=0
Answered by
2
Answer:
y=(2x+1)^5
on diff we have
dy/dx= 5(2x+1)^4 (using the formulae diff of x^n = nx^n-1) * 2
this '2' comes from the differentiation of 2x+1
hence answer
dy/dx = 10(2x+1)^5
hope that it helps u
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