What is the growth factor of $y=8(1.08{)}^t$?

Solve log_6(2x + 9) = log_6(x + 15). What is the exact value of x?

Solve log_6(2x + 6) = log_6(x + 12). What is the exact value of x?

Assume all variables represent positive real numbers. Which expression is 5log(x) + 3log(y) written as a single logarithm?

The same $4,000 is invested for 1 year at 6%, once compounded semiannually and once compounded continuously. Which balance is larger, and why?

Before solving log_5(x - 2) = 1, which values of x must be excluded from consideration?

A car worth $24,000 loses 15% of its value each year. To the nearest cent, what is it worth after 6 years?

The graph of $y=3^x$ passes through (3, 27). Which point must lie on the graph of y = log_3(x)?

What is the exact value of log_10(100000)?

Solve log_5(2x + 6) = log_5(x + 8). What is the exact value of x?

Does $f(x)=750(0.95{)}^x$ model exponential growth, exponential decay, or neither?

A car worth $24,000 loses 8% of its value each year. To the nearest cent, what is it worth after 3 years?

Assume all variables represent positive real numbers. Which expression is log_2($x^6\ast \sqrt{y}$) fully expanded?

For what base b is log_b(343) = 3 a true statement?

What is the vertical asymptote of f(x) = log_6(x - 8)?

What is the exact value of log_10(1/100000)?

What is the exact value of $10^{{\log }_{1}0(7)}$?

Does $f(x)=200(1.25{)}^x$ model exponential growth, exponential decay, or neither?

What is the exact value of log_7(16807)?

How does the graph of f(x) = log_10(x - 3) compare with the graph of y = log_10(x)?

Which equation is log_10(1000) = 3 written in exponential form?

A quantity is modeled by $y=480(1.08{)}^t$. By what percent does it change each time period?

A student writes log(x + 4) = log(x) + log(4). Which expression does log(x) + log(4) actually equal?

What is the exact value of ln($e^3$)?

Which equation is $8^4=4096$ written in logarithmic form?

Solve log_2(x) + log_2(x - 15) = 4. What is the solution?

Solve $e^{4x}=23$. What is the exact value of x?

What is the x-intercept of f(x) = log_10(x - 7)?

Is the graph of $f(x)=11(4{)}^x$ increasing over all real numbers, decreasing over all real numbers, or neither?

Which equation is ln(x) = 4 written in exponential form?

How does the graph of f(x) = log_7(x) + 2 compare with the graph of y = log_7(x)?

What is the x-intercept of f(x) = log_10(x - 3)?

How does the graph of f(x) = log_6(x - 3) compare with the graph of y = log_6(x)?

Given that log(20) = 1.301 and log(6) = 0.778, what is log_6(20) to three decimal places?

What is the exact value of log_2(8)?

To three decimal places, what is the value of log_4(11)?

Does $f(x)=300(0.97{)}^x$ model exponential growth, exponential decay, or neither?

What is the exact value of log_4(4096)?

What is the range of $f(x)=2^x+7$, written in interval notation?

A quantity is modeled by $y=300(0.92{)}^t$. By what percent does it change each time period?