Logarithmic Functions Graph and Properties

Convert the log form to exponent form and find the value of x. $$\log_{10}(x)=2$$ .

Fill in the blank for the exponent form: $$10^2=100$$ .

Logarithmic Form: $$\log\ \left(\ 100\right)\ =\ -----$$

Convert logarithm form to exponent form. $$\log_a(z)=c$$

Find the domain of the function: f(x) = log_3 (x + 5) - 2.

Find the range of the function. $$\log_2(x-4)-3$$

$$f\left(x\right)=\log\left(x-6\right)+7$$ for What is the value of x, $$f(x)=0$$ ?

What is the x intercept of the function $$f(x)=\log_5(x+1)-3$$ ?

What is the y intercept of the function $$f(x)=\log_5(x+1)-5$$ ?

Calculate the value of x. Given $$\log_3(x)=3$$

Use properties of the logarithms to match the expressions: log(4x) = log4 + logx