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given the function g(x)=m(-2x+2)^5 -n, where m and n don't equal zero and are constants. find g'(x) and g"(x)
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Answered by
Reiny
g(x)=m(-2x+2)^5 -n
just plain old chain rule
g'(x) = 5m(-2x+2)^4 (-2) - 0
= -10m(-2x+2)^4
g''(x) = -40m(-2x+2)^3 (-2)
= 80m(-2x+3)^3
just plain old chain rule
g'(x) = 5m(-2x+2)^4 (-2) - 0
= -10m(-2x+2)^4
g''(x) = -40m(-2x+2)^3 (-2)
= 80m(-2x+3)^3
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