Relations and Functions II
If 31log3M+3log3N=1+log0.0085 then
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Find the domain and range of each of the following real value functions:f(x)=−∣x∣
The logarithm form of 10−3=0.001 is log100.001=−m, then value of m is
Show that 50=1 can be written as log251=0
If the equation 2x+4y=2y+4x is solved for y in terms of x, where x<0, then the sum of the solutions will be
The value of log5 125 is equal to
If m=log20 and n=log25, then the value of x, so that 2log(x−4)=2m−n is equal to
Rewrite the following equalities in the exponential form.log555=32
Convert the following to logarithmic form:90=1