what is the inverse of the function f(x)=-6x^4-1, for xis greater than or equal to 0

what is the inverse of the function f(x)=-6x^4-1, for xis greater than or equal to 0

what is the inverse , converse , and contra positive statement ?

Consider the function f(x)= ⎷4-x +2 for the domain (-infinity, 4] Find f-1(x), where f-1 is the inverse of f Also, state the domain f-1 in interval...

a.)8x – 4; all real numbers b.)–4x – 4; all real numbers c.)–4x – 4; all real numbers d.)–4x – 10; all real numbers

Consider the function f(x)=x^2+6 for the domain [0, infinity) Find f-1(x), where f-1 is the inverse of f. Also, state the domain of f-1 in interval...

a) f(x) = 2x+3 g(x) = x-3/2 f(g(x))= ? g(f(x))= ? f and g are inverses of each other OR f and g are not inverses...

The domain is invinity

Which function’s inverse has the greatest value at x=4? g(x)=10^x+2 k(x)=ln(x+3) f(x)=log(x−1) h(x)=e^x+2

What is the inverse of the function f(x)=(sqrt(x−5)/8)−2? f−1(x)=64(x−2)^2−5 f−1(x)=8(x+2)^2+5 f−1(x)=64(x+2)^2+5 f−1(x)=8(x−2)^2+5

Math help in algebra 2

A)Let F(x)=ex+3 find the inverse of the function b)let f(x)=log3√x ,for X >0 show that f-1(x)=32x

find the inverse of the function y=8x2 which has an inverse of y-1

for the function Q(X) = 6e0.04(x) does Q-1 exist?

The one-to-one functions g and h are defined as follows. g= {(-6,-3), (0,9), (3,0), (6,4), (7,1)} h(x)= 3x +10 Find the following. g^-1 (0) = ____ h^-1(x)...

How do I find the inverse function of f(x)=-(4/x+2)-3

f^-1(t)= 1/14t-13/14?

If f(x)=(x+2)/(x+9), then f^-1(-4)=?

what's the inverse function for this equation Q(x) = 9e0.11x

F(-2)=8 the inverse f-1(8)=A F-1(-9)=-9 the F(-9)=B A=-2 B=-9 Is this correct?

If f(x)= 2x+3 and g(x)= x^2, Then g[f(-3)] = ?