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

Assume all variables represent positive real numbers. Which expression is ${\log }_5(x^4\ast \sqrt[3]{y})$ fully expanded?

Assume all variables represent positive real numbers. Which expression is 6log(x) + 4log(y) written as a single logarithm?

Assume all variables represent positive real numbers. Which expression is 3log(x) - 6log(y) written as a single logarithm?

Assume all variables represent positive real numbers. Which expression is log_10(xyz) fully expanded?

Assume all variables represent positive real numbers. Which expression is ${\log }_5(x^5\ast \sqrt[3]{y})$ fully expanded?

Given that log_b(2) = 0.431 and log_b(3) = 0.683, what is log_b(6)?

Assume all variables represent positive real numbers. Which expression is log_10($x^6\ast \sqrt{y}$) fully expanded?

Given that log_b(2) = 0.356 and log_b(3) = 0.565, what is log_b(6)?

Assume all variables represent positive real numbers. Which expression is log_6($x^3\ast \sqrt{y}$) fully expanded?

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

Assume all variables represent positive real numbers. Which expression is 5log(x) - 4log(y) written as a single logarithm?

A student writes log(x + 8) = log(x) + log(8). Which expression does log(x) + log(8) actually equal?

Assume all variables represent positive real numbers. Which expression is log_6($x^5\ast \sqrt{y}$) fully expanded?

Assume all variables represent positive real numbers. Which expression is log_6(xy/z) fully expanded?

Assume all variables represent positive real numbers. Which expression is 5log(x) + 6log(y) written as a single logarithm?

Assume all variables represent positive real numbers. Which expression is log_6(xyz) fully expanded?

Assume all variables represent positive real numbers. Which expression is log_7($x^5\ast \sqrt{y}$) fully expanded?

A student writes log(x + 3) = log(x) + log(3). Which expression does log(x) + log(3) actually equal?

Assume all variables represent positive real numbers. Which expression is ${\log }_6(x^5\ast \sqrt[3]{y})$ fully expanded?

Assume all variables represent positive real numbers. Which expression is ${\log }_6(x^4\ast \sqrt[3]{y})$ fully expanded?

A student writes log(x + 10) = log(x) + log(10). Which expression does log(x) + log(10) actually equal?

Assume all variables represent positive real numbers. Which expression is 5log(x) - 2log(y) written as a single logarithm?

Assume all variables represent positive real numbers. Which expression is log_6(x/(yz)) fully expanded?

A student writes log(x + 12) = log(x) + log(12). Which expression does log(x) + log(12) actually equal?

A student writes log(x + 5) = log(x) + log(5). Which expression does log(x) + log(5) actually equal?

Assume all variables represent positive real numbers. Which expression is log_7(xy/z) fully expanded?

Given that log_b(2) = 0.477 and log_b(3) = 0.756, what is log_b(24)?

Assume all variables represent positive real numbers. Which expression is log_10(xy/z) fully expanded?

Assume all variables represent positive real numbers. Which expression is ${\log }_6(x^6\ast \sqrt[3]{y})$ fully expanded?

Assume all variables represent positive real numbers. Which expression is log_6($x^2\ast \sqrt{y}$) fully expanded?

A student writes log(x + 6) = log(x) + log(6). Which expression does log(x) + log(6) actually equal?

Assume all variables represent positive real numbers. Which expression is log_4(xy/z) fully expanded?

Assume all variables represent positive real numbers. Which expression is log_3(x/(yz)) fully expanded?

Assume all variables represent positive real numbers. Which expression is 6log(x) + 3log(y) written as a single logarithm?

Given that log_b(2) = 0.477 and log_b(3) = 0.756, what is log_b(54)?

Assume all variables represent positive real numbers. Which expression is log_10(x/(yz)) fully expanded?

Assume all variables represent positive real numbers. Which expression is 2log(x) - 4log(y) written as a single logarithm?

Assume all variables represent positive real numbers. Which expression is log_2(xy/z) fully expanded?

Assume all variables represent positive real numbers. Which expression is 3log(x) + 2log(y) written as a single logarithm?