Find the derivative of $p(x)=3\cdot 3^x$.

Which expression correctly sets up the quotient rule for $u(x)=\frac{-6x^3}{3x+7}$, before any simplification?

Find the derivative of $g(x)=\tan \left(-3x+4\right)$, with $x$ in radians.

Which expression correctly sets up the product rule for $u(x)=\left(-2x^2\right)\left(x-6\right)$, before any simplification?

Find the derivative of $g(x)=2x^{-7}$.

Let $g$ be the inverse of $f(x)=x^3-3$. Find $g^{\prime }\left(-128\right)$.

Find the derivative of $p(x)=\ln \left(4x^2+6\right)$, on an interval where the argument is positive.

Find the derivative of $v(x)=\ln \left(-x+3\right)$, on an interval where the argument is positive.

Find the derivative of $q(x)=-2{\log }_{5}x$, for $x>0$.

Find the derivative of $u(x)=-2{\log }_{6}x$, for $x>0$.

Find the derivative of $v(x)=\cos \left(-3x^2-1\right)$, with $x$ in radians.

If $y=f(x)$, which prime expression means the same as ${\frac{d^{2}y}{d{x}^2}|}_{x=1}$?

Find the derivative of $f(x)=9x^{-8}$.

Find the derivative of $r(x)=4x^{3/2}$.

Find the derivative of $p(x)=\sqrt{x^3-1}$.

Find the derivative of $p(x)=\left(-4x^2-2\right)\left(2x+1\right)$.

Find the derivative of $u(x)=\sqrt{-4x^5-8}$.

Find the derivative of $s(x)=-3x^{4/7}$.

Find the second derivative of $u(x)=3x^3+5x^2+5x+7$.

Find the derivative of $w(x)=-6{\log }_{6}x$, for $x>0$.

Find the derivative of $v(x)=6x^{-4}$.

Find $\frac{dy}{dx}$ for the relation $5x^2+7y^2=1$.

Let $g$ be the inverse of $f(x)=x^3-3$. Find $g^{\prime }\left(122\right)$.

Find the derivative of $f(x)=7x^{2/7}$.

Find the derivative of $f(x)=\left(-x^2-2\right)\left(-3x-3\right)$.

Find the derivative of $w(x)=\left(-5x^2-4\right)\left(-x+8\right)$.

Find the derivative of $p(x)=\frac{-2x-8}{-5x+4}$.

Find the derivative of $w(x)=-x^{-9}$.

Rewrite and differentiate $p(x)=\frac{-6x^3-8x+2}{2x}$.

Find the derivative of $u(x)=\sin \left(3x^2-6\right)$, with $x$ in radians.

Find the derivative of $s(x)=\frac{6x-4}{4x-7}$.

Which expression correctly sets up the quotient rule for $w(x)=\frac{2x^3}{-5x-9}$, before any simplification?

Find $\frac{dy}{dx}$ for the relation $8x^2-7y^2=4$.

Find $\frac{dy}{dx}$ for the relation $4x^2-y^2=3$.

Find the derivative of $f(x)=\sqrt{-3x^5+2}$.

For $v(x)=\sin x$, find $v^{\prime }\left(\frac{2\pi }{3}\right)$, with $x$ in radians.

Find the derivative of $p(x)=-6\cdot 4^x$.

Find the derivative of $p(x)=\sqrt{-2x^4+8}$.

Rewrite and differentiate $f(x)=\frac{-6x^3+6x-6}{6x}$.

Which expression correctly sets up the product rule for $r(x)=\left(-5x^5\right)\left(-5x+1\right)$, before any simplification?

Which expression correctly sets up the product rule for $v(x)=\left(-6x^5\right)\left(-5x-5\right)$, before any simplification?

Find $\frac{dy}{dx}$ for the relation $-8x^2+2y^2=8$.

Find the derivative of $s(x)=2x^{5/6}$.

Find the derivative of $r(x)=4^x$.

Which expression correctly sets up the quotient rule for $p(x)=\frac{3x^3}{5x-9}$, before any simplification?

Which expression correctly sets up the product rule for $v(x)=\left(-5x^2\right)\left(5x+8\right)$, before any simplification?

Which expression correctly sets up the quotient rule for $u(x)=\frac{5x^3}{-6x+4}$, before any simplification?

Find $\frac{dy}{dx}$ for the relation $8x^2-7y^2=-2$.

Find the second derivative of $q(x)=-5x^3+7x^2+x-5$.

Find the derivative of $p(x)=\frac{-6x+7}{-4x+7}$.

Find the derivative of $u(x)=\cos \left(-9x^2+3\right)$, with $x$ in radians.

Let $g$ be the inverse of $f(x)=x^3-9$. Find $g^{\prime }\left(-10\right)$.

Find $\frac{dy}{dx}$ for the relation $-3x^2+2y^2=2$.

Find the derivative of $w(x)=\ln \left(6x^3-1\right)$, on an interval where the argument is positive.

Find the derivative of $g(x)=\sin \left(6x+7\right)$, with $x$ in radians.

Find the derivative of $w(x)=\sqrt{-3x^4+5}$.

Find the derivative of $u(x)=\sin \left(-7x^2-7\right)$, with $x$ in radians.

Find the second derivative of $p(x)=-5x^3+6x^2-8x-7$.

Find the derivative of $v(x)=7{\log }_{10}x$, for $x>0$.

Which expression correctly sets up the product rule for $r(x)=\left(-3x^5\right)\left(-2x-3\right)$, before any simplification?