Mathematics: Suppose that f(x) = f(g(x)) where g(3)=6, g(6)=13, g (3)=4, g (6)=2, f(3)=11, f(6)=15, f (3)=4, and f (6)=8. find f (3).

Suppose that f(x) = f(g(x)) where g(3)=6, g(6)=13,

doggylover8655

03.01.2022

The rule for deriving composite functions (known as the chain rule) is:

$(f(g(x))' = f'(g(x))\cdot g'(x)$

So, in your case, we have

$F'(3) = f'(g(3))\cdot g'(3)$

We know that g'(3) = 4 and g(3)=6

So, the expression becomes

$F'(3) = f'(6)\cdot 4$

Finally, since f'(6)=8 , we have

$F'(3) = 8\cdot 4 = 32$

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hardyca

21.12.2022

To solve for the length of a perimeter, use
L = P/2﹣w
L = 66/2 - 7
L = 33 - 7
L = 26

The length is 26

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