Relations and Functions II
If f(x)=1−xx=y1, then the value of f(y):
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If log3x=0, then value of x is equal to
If log(a+1)=log(4a−3)−log3, then the value of a is
The exponential form of log216=4 is
If (x+1)log10(x+1) =100(x+1), then
If 31log3M+3log3N=1+log0.0085 then
Given that logaA=x is similar to ax=A.If true then write 1 and if false then write 0
Let f,g : R→R be defined respectively by f(x)=x+1,g(x)=2x−3. Find f+g,f−g and gf
Write the following in logarithm form:10−3=0.001