Asked by feather
If h(x) = the square root of 4 + 3f(x)
where f(2) = 4 and f '(2) = 2, find h'(2).
i got the derivative as 1/2(4+3f(x))^-1/2
then i solved for the inside which is (0+3(8))
then multiplied the the two eating and i got 3.... but answer is wrong =(
where f(2) = 4 and f '(2) = 2, find h'(2).
i got the derivative as 1/2(4+3f(x))^-1/2
then i solved for the inside which is (0+3(8))
then multiplied the the two eating and i got 3.... but answer is wrong =(
Answers
Answered by
Steve
h = √(4+3f)
h' = 3/(2√(4+3f)) f'
at x=2,
dh/dx = 3/(2√(4+12)) (2) = 6/8 = 3/4
h' = 3/(2√(4+3f)) f'
at x=2,
dh/dx = 3/(2√(4+12)) (2) = 6/8 = 3/4
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