Ask a New Question

Question

What is the value of log_3 (9^x)
6 years ago

Answers

Ms Pi_3.14159265358979
Look in the first class of your notes where you convert logarithms into their exponential form. You are trying to solve for x : )
6 years ago

Related Questions

log_3(2x - 1) = 2, Find x. Here's what I've done: log_3(2x) * log_3(1) = 2 log2x/log3 * log... 1/log_2(X) + 1/log_3(x) + 1/log_4(x) +1/log_5(x) =log_5(625) F(x)= log_3 (1-5x) F'(x)= log_3 (3)^(2x) Hello, Is log_3 (5) equal to log_5 (3)? Explain your answer. Do not evaluate the logarithms.... If log_3⁡〖5=a〗 and log⁡5=b. Express log_4⁡3 in terms of a and b. Given that x=log_3 5 and y=log_3 2, rewrite log_3 60 in terms of x and y. the inverse of f(x) = log_3(x') ? Solve the equation log_3 (x^2 +9x +27) =2
Ask a New Question
Archives Contact Us Privacy Policy Terms of Use