Algebra Chapter 4-4-b
Rewrite the given expression as a single logarithm. Assume that all variables are defined in such a way that variable expressions are positive and bases are positive numbers not equal to 1. log 3^13 + log 3^10
log 3^130
Rewrite the given expression as a single logarithm. Assume that all variables are defined in such a way that variable expressions are positive and bases are positive numbers not equal to 1. log 7^11 - log 7^x
log 7 11/x
Rewrite the given expression as a single logarithm. Assume that all variables are defined in such a way that variable expressions are positive and bases are positive numbers not equal to 1. (log q^q-log q^r) + 6 log q^p
log 9p6/r
Rewrite the given expression as a single logarithm. Assume that all variables are defined in such a way that variable expressions are positive and bases are positive numbers not equal to 1. 2log a^t - 5/3log a^s + 1/6log a^v - 6log a^u
log a t^2 v^1/6 / s^5/3 u^6
Rewrite the given expression as a single logarithm. Assume that all variables are defined in such a way that variable expressions are positive and bases are positive numbers not equal to 1. log b^y - log b^b
log b y/b
Rewrite the given expression as a single logarithm. Assume that all variables are defined in such a way that variable expressions are positive and bases are positive numbers not equal to 1. log m^m + log m^n
log m^mn
Rewrite the given expression as a single logarithm. Assume that all variables are defined in such a way that variable expressions are positive and bases are positive numbers not equal to 1. 2 log t^t - log t^s
log t t^2/s
Rewrite the given expression as a single logarithm. Assume that all variables are defined in such a way that variable expressions are positive and bases are positive numbers not equal to 1. log w (x^2 - 64) - log w^(x - 8)
log w^(x + 8)
Rewrite the given expression as a single logarithm. Assume that all variables are defined in such a way that variable expressions are positive and bases are positive numbers not equal to 1. log x^40 - log x^8
log x^5
Rewrite the given expression as a single logarithm. Assume that all variables are defined in such a way that variable expressions are positive and bases are positive numbers not equal to 1. log x^6 + log x^y
log x^6y
