Composite & Inverse Functions

Given $f(x)=2x+3$, the value of $f(4)$ is ...

If $f(x)=x^2$ and $g(x)=x+1$, then $(f\circ g)(x)=...$

The inverse of $f(x)=3x-5$ is $f^{-1}(x)=...$

If $f(x)=x+4$ and $g(x)=2x$, then $(g\circ f)(x)=...$

Given $f(x)=5x$, the value of $f^{-1}(10)$ is ...

If $f(x)=x+1$ and $g(x)=x^2$, then $(f\circ g)(2)=...$

If $f(x)=2x+1$ and $g(x)=3x-2$, then $(f\circ g)(x)=...$

The inverse of $f(x)=\frac{x+2}{x-1}$, $x\ne 1$, is ...

If $f(x)=2x+3$ and $g(x)=x^2$, then $(g\circ f)(x)=...$

If $f(x)=x+2$ and $g(x)=x^2-3x$, then $(f\circ g)(x)=...$

Given $f(x)=4x-1$, the value of $f^{-1}(3)$ is ...

If $f(x)=3x+2$ and $(f\circ g)(x)=6x+5$, then $g(x)=...$

If $f(x)=x+3$ and $(g\circ f)(x)=2x+7$, then $g(x)=...$

If $f(x)=x^2+1$ and $g(x)=x-2$, then $(f\circ g)(3)=...$

The inverse of $f(x)=\frac{3x+1}{2x-5}$, $x\ne \frac{5}{2}$, is ...

Given $f(x)=x^2-6x+10$ for $x\ge 3$. The inverse $f^{-1}(x)=...$

Given $f(x)=2x-1$ and $g(x)=x^2+3$. The values of $x$ satisfying $(f\circ g)(x)=7$ are ...

If $f(x)=2x+5$ and $g(x)=x-3$, then $(f\circ g{)}^{-1}(x)=...$

The inverse of $f(x)=x^3+2$ is ...

If $f(x)=2x+1$ and $g(x)=3x-5$, then $(f\circ g{)}^{-1}(x)=...$