algebra

What is the sum of the coefficients in the expansion of \((x+y-z)^8\)?

Find the value of \(\log_8 48\).

Evaluate the \(\log_6 845 = x\).

What is the value of \(\log\) to base 10 of \(1000^{3.3}\)?

What is the value of (\(\log\) 5 to the base 2) + (\(\log\) 5 to the base 3)?

Find the value of \(\log_4 (\log_3 5)\).

Given: \(\log_4 7 = n\). Find \(\log_4 \frac{1}{7}\)

If \(\log_a 10 = 0.25\) what is the value of \(\log_{10} a\)?

Given: \(\log_b y = 2x + \log_b x\) Which of the following is true?

Which value is equal to \(\log\) to the base \(e\) of \(e\) to the \(-7x\) power?

Log of the \(n^{th}\) root of \(x\) equals \(\log\) of \(x\) to \(1/n\) power and also equal to

\(\log (MN)\) is equal to:

What expression is equivalent to \(\log(x) - \log(y+z)\)?

Given: \(\log_b 1024 = \frac{5}{2}\) Find \(b\).

Given: \(\log_3 (x^2-8x) = 2\) Find \(x\).

Solve for the value of \(x\) in the following equation: \(x^{3 \log x} = 100x\)

Given: \(\log 6 + x \log 4 = \log 4 + \log(32+4^x)\). Find \(x\).

If \(\log\) of 2 to the base 2 plus \(\log\) of \(x\) to the base 2 is equal to 2, then the value of \(x\) is,

Find the value of \(x\) if \(\log_{12} x = 2\).

Solve for the value of \(x\): \(\log 2x^3+\log\frac{6}{x}=6.278\)