log_(5)120+(x-3)-2*log_(5)(1-5^(x-3))=-log_(5)(0.2-5^(x-4))

log_(5)120+(x-3)-2*log_(5)(1-5^(x-3))=-log(0.2-5^(x-4))

If log_(5)2,log_(5)(2^(x)-3) and log_(5)((17)/(2)+2^(x-1)) are in AP, then the value of x is

Consider the inequalities log_(5)(x-3)+(1)/(2)log_(5)3<(1)/(2)log_(5)(2x^(2)-6x+7) and log_(3)x+log_(sqrt(3))x+log_((1)/(3))x<6

Suppose x, y in N and log_(5)(x)+log_(5)(x^(1//2))+log_(5)(x^(1//4))+….=y" (1)" (1+3+5+….+(2y-1))/(4+7+10+…+(3y+1))=(20)/(7 log_(5)(x))" (2)" then log_(10)(y)+log_(5)(x)=

log_(0)5sqrt((x-4)/(x+3))

Find the sum of all integers satisfying the inequalities log_(5)(x-3)+1/2log_(5)3lt1/2log_(5)(2x^(2)-6x+7) and log_(3)x+log_(sqrt3)x+log_(1/3)xlt6

The number of integral value of x satisfying the following system of inequalities (sqrt(log_(2)^(2)x-3log_(2)x+2))/(log_(5)((1)/(3)log_(3)5-1))>=&x-sqrt(x)-2>=0 is 0 (2) 1 (3) 2 (4) 3

Solve the equation: 2log_(3)x+log_(3)(x^(2)-3)=log_(3)0.5+5^(log_(5)(log_(3)8)

Solve the equation: 2log_(3)x+log_(3)(x^(2)-3)=log_(3)0.5+5^(log_(5)(log_(3)8)

Solve the equation 2log_(3)x+log_(3)(x^(2)-3)=log_(3)0.5+5^(log_(5)(log_(3)8)