Relations and Functions II
The values of a and b such that f and f′ are continuous, are
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If the value of (log102)+1 is in the form of log10m, then m is equal to
Solution of log(x2+6x+8)(log(2x2+2x+3)(x2−2x) )=0 is
If x=(1+a)py, then p is equal to
If x satisfies the equation log2(1+x4)+log2(1−x+44)=2log2(x−12−1), then find the sum of squares of values of x.
Exponential form of log48=x is _____
Obtain the equivalent logarithmic form of the following.(i) 24=16(ii) 35=243(iii) 10−1=0.1(iv) 8−32 =41(v) 2521 =5(vi) 12−2=1441
The value of log5 125 is equal to