Calculate the following composition function using the functions f and g defined below: f:N→N, f(x) = x + 5 and g:N→N, g(x) = 5x – 3 (f∘g)(x)
How do I calculate the value of these function without an x value?
@freckles
f∘g (x) = f ( g(x) ) treat 'g(x)' as the new x . plug it into f f( x) = x + 5 f ( g(x) ) =g(x)+5 replace g(x) by 5x-3 (5x-3) + 5 simplify 5x + 2
Does that make sense?
@freckles is this explanation correct?
@jim_thompson5910 is this explanation correct?
let me check
jayzdd has the right explanation
The online quiz I took said 5x+22; but, I think it was a mistake.
there has to be a typo
I'm also trying to figure out where my algebra went wrong on this problem: f(x) = 2x, g(x) = (x-1)/2 I did 2(x-1)/2)) Then 2x-2/2 Finally x-1 The answer this quiz gives me is x-1/2
They give you `f(x) = 2x, g(x) = (x-1)/2` what exactly are you trying to find? or compute?
The following functions map ℝ to ℝ. Give an equation describing the composition function g∘f: f(x) = 2x, g(x) = (x-1)/2
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