Rewrite as an exponential equation:

log(10,000)=4.

Use logarithm properties to condense the expression log b² + log d

What type of functions are logarithms the inverse of?

In the equation log₉ 729=3 , what is the base?

In the equation log₂ (1/32) = -5 , what is the argument?

In the equation log₈ 64 = 2 , what is the exponent?

In the equation ln 3 = 1.1 , what is the base?

What is the base for the common logarithm, when no base is written?

Which of these is the exponential form of ln (0.7) = 2 ?

Solve for x in the equation log_x (1/16) = -2

Solve for x in the equation log₁₃ x = 2

Solve for x in the equation log₅ 625 = x

Solve for x in the equation ln 1 = x

Solve for x in the equation log x = 4

Solve for x in the equation 4^x+3 = 10

Use properties of logarithms to expand the expression  $\ln\left(x^3y\right)$  

Which of these exponential equations can be solved with the Property of Equality?

In the exponential function to measure bacteria growth over several months,  $f\left(x\right)=6\cdot3^x$ , what does the 6 represent?

In the exponential function to measure bacteria growth over several months,  $f\left(x\right)=6\cdot3^x$ , what does the 3 represent?

In the exponential function to measure bacteria growth over several months,  $f\left(x\right)=6\cdot3^x$ , what does the x represent?

In the exponential function to measure bacteria growth over several months,  $f\left(x\right)=6\cdot3^x$ , what does the f(x) represent?

Solve for x in the equation  $5^{4x-1}=125^{x+3}$