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If f(x)=4x, g(x)=5x-3, and h(x)=√x, find (fogoh)(4)?
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Do you know what this means: (fogoh)(x) ?
(fogoh)(x) means f ( g ( h ( x) ) ) Read as, f of g of h of x. [(fogoh)(x)] Now, you're given that: f(x)=4x g(x)=5x-3 h(x)=√x The question asks us to find (fogoh)(4) = f ( g ( h(4) ) ) What is h(4)? Well, h(x) = √x h(4) = √4 = 2 So, f ( g ( h(4) ) ) = f ( g(2) ) What is g(2)? g(x) = 5x-3 g(2) = 5(2) - 3 = 7 So, f ( g(2) ) = f(7) What is f(7)? Find that and you'll have your answer. Getting this? :)
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