24. Solve:a) log5 (x - 3) + log5 x = log5 10

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LOGARITHM EQUATION: log(5) (x) + log(5) (x - 3) = log5 (10) LOGARITHM EQUATION: log(5) (x) + log(5) (x - 3) = log5 (10)
log5(x) = 3 log5(x) = 3
Logarithms: Practice Question 14: log5(x)+logx(x/3) is greater than log5(x)(2-log3(x))/log3(x) Logarithms: Practice Question 14: log5(x)+logx(x/3) is greater than log5(x)(2-log3(x))/log3(x)
log5(2x+3) = log5(3), solve for x log5(2x+3) = log5(3), solve for x
solve for x in log10 x = 3 solve for x in log10 x = 3
log5(x) + log5(x+1) = log5(20), solve the logrithmic equation. log5(x) + log5(x+1) = log5(20), solve the logrithmic equation.
log5(25) log5(25)
Can You Solve this Challenging Logarithmic Equation with Different Bases | Fast & East Tutorial Can You Solve this Challenging Logarithmic Equation with Different Bases | Fast & East Tutorial