SOLUTION: Given f(t) = 4t, g(t) = 20 - t, and h(s) = 8s, find h(g(t)).

Question 1165968: Given f(t) = 4t, g(t) = 20 - t, and h(s) = 8s, find h(g(t)).

Answer by ikleyn(52787) (Show Source): You can put this solution on YOUR website!
.

h(g(t)) = 8*(20-t).

f(t) is irrelevant in this problem.

RELATED QUESTIONS
h(t)=4t, g(t)=t3-2, find... (answered by lynnlo)

Let f(t) = t2 + 3 and g(t) = 4t - 3 Find (f o... (answered by solver91311)

Let G(t)=5t-t^2 Find G(8) and G(-1+h) (answered by fractalier)

A. Let g(t) be the solution of the initial value problem 4t(dy/dt)+y=0, t>0, with... (answered by robertb)

Let h(t) = 5t/(t-1) and g(t) = 2t+3/(t-1) Find (h/g)(t) simplify and the domain for... (answered by josgarithmetic)

g(t+h) g(-3)... (answered by Fombitz)

Let g(x) = x√(64x^2+25) and h(t)=5/8 cot(t) for 0 (answered by stanbon)
what is the answer to g(k(j(0))) using these four functions g(t)=10+4t , h(t)=t^2-4... (answered by stanbon)
Suppose g(t) = 3t^2 - 2. How to find and simplify... (answered by josgarithmetic)