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`log_100 0.01`

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What is the value of log_(100)0.1

Express the following in exponential form: a) log_(2)32=5 b) log_(sqrt(2))4=4 c) log_(10)0.01=-2

(i) root(3)(5^(1/log_7 5)+1/(-log_10 0.1)) (ii) log_0.75 log_2 sqrt(sqrt(1/0.125)) (iii) (1/49)^(1+log_7 2) + 5^(-log_(1//5) 7)

log_(0.01) 1000 +log_(0.1)0.0001 is equal to :

log_(100)a-log_(a)0.0001,a>1

If x = "log"_(0.1) 0.001, y = "log"_(9) 81 , then sqrt(x - 2sqrt(y)) is equal to

If x=log_(0.1)0.001,y=log_(9)81, then sqrt(x-2sqrt(y))=

Simplify: root(3)(5^((1)/(log_(7)log))+(1)/(sqrt(-log_(10)(0.1))))

The value of log_(2)*log_(3)dots......log_(100)100^(99)