Question: In the function f(a) = 5(2 + 4) , the expression a + 4 is the inside of the composition. For each of the following

 In the function f(a) = 5(2 + 4) , the expressiona + 4 is the inside of the composition. For each ofthe following functions, identify the inside of the composition: a) g(x) =V6x + 2 Inside = X b) h() = 6e2x Inside =c) k(x) = 61n(2x2 + 6x) Inside Question Help: Message instructorUse thechain rule to find the derivative of f(a) = 3(228 - 429)14 You do not need to expand out your answer. f' (2)= (672x7 - 151228 ) * (2x8 - 429) 13 X syntaxerror. Question Help: DVideo Message instructor Submit QuestionUse the chain rule tofind the derivative of f(x) = 81206 + 423 Type your answer

without fractional or negative exponents. Use sqrt(x) for va. f' (20) =Question Help: Video Message instructor Submit QuestionUse the chain rule to findthe derivative of f(a:) = 5e' 2x3 'st we: Question Help: ElVideo 8 Message instructor Submit Question Find the derivative of: 8 sin( - 9x8). Hint: sin (a) = [sin(a)] ...so use the chainrule (twice!). Question Help: Message instructorimage text in transcribedimage text in transcribedimage text in transcribedimage text in transcribed

In the function f(a) = 5(2 + 4) , the expression a + 4 is the inside of the composition. For each of the following functions, identify the inside of the composition: a) g(x) = V6x + 2 Inside = X b) h() = 6e2x Inside = c) k(x) = 61n(2x2 + 6x) Inside Question Help: Message instructorUse the chain rule to find the derivative of f(a) = 3(228 - 429) 14 You do not need to expand out your answer. f' (2) = (672x7 - 151228 ) * (2x8 - 429) 13 X syntax error. Question Help: DVideo Message instructor Submit QuestionUse the chain rule to find the derivative of f(x) = 81206 + 423 Type your answer without fractional or negative exponents. Use sqrt(x) for va. f' (20) = Question Help: Video Message instructor Submit QuestionUse the chain rule to find the derivative of f(a:) = 5e' 2x3 'st we: Question Help: El Video 8 Message instructor Submit Question Find the derivative of: 8 sin ( - 9x8). Hint: sin (a) = [sin(a)] ...so use the chain rule (twice!). Question Help: Message instructor

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