Question 1

Change the given to Logarithmic form.

$5^x=125$

Accepted Answer

$\log_{\ 5}125=x$

Answer

$\log_{\ 5}125=x$

Answer

$\log_{\ 5}125=x$

Answer

$\log_{\ 5}125=x$

Question 2

Change the given to Exponential form.

$5^x=125$

Accepted Answer

$\log_{\ 5}125=x$

Answer

$\log_{\ 5}125=x$

Answer

$\log_{\ 5}125=x$

Answer

$\log_{\ 5}125=x$

Question 3

Evaluate the given.

$5^x=125$

Accepted Answer

-2

Answer

$\log_{\ 5}125=x$

Answer

2

Answer

$\log_{\ 5}125=x$

Question 4

Match the two columns correctly.

Accepted Answer

linking:// $f\left(x\right)=\log_39$ | Logarithmic Function: $\ln2x+\ln5=5$ | Logarithmic Equation: $\log_2x>3$ | Logarithmic Inequality

Question 5

Solve for x.

$5^x=125$

Accepted Answer

27

Answer

3

Answer

1

Answer

9

Question 6

Solve the inequality.

$5^x=125$

Accepted Answer

$\log_{\ 5}125=x$

Answer

$\log_{\ 5}125=x$

Answer

$\log_{\ 5}125=x$

Answer

$\log_{\ 5}125=x$

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