Value of x satisfying the equation `(log_5(x))^2+log_(5x)(5/x)=1` are

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Values of x satisfying the equation log _5^2 x+log _5 x(5/x)=1 are (A) 1 (B) 5 (C) 1/25

A-Level Maths: F5-30 [Logarithmic Equations: Solve log_5(x) + log_5(x-7) = log_5(2) +2log_5(3)]

The number of value of `x` satisfying `1+log_5(x^2+1)geqlog_5(x^2+4x+1)` is

The value of x satisfying the equation log_((x+1))⁡ (^2+7x+5)+log_((2x+5))⁡〖〖(x+1)〗^2=4〗 〗 is:

Solve logarithmic equation with different bases | log_2(x) + log_5(x)= 4.

value of x satisfying the equation (6/5)a^(logx to the base a....

Solving Log Equation

Logarithmic Form to Exponential Form 📚 #Shorts #algebra #math #maths #mathematics #education