Find the value of x, `log_4(x+3)- log_4 (x-1) = log_4 8 - 2`

Solve : log_4 8+ log_4(x+3)-log_4(x-1)=2

Solve log_4 (8)+log_4 (x+3)-log_4 (x-1)=2

Find the value of log_(4)*log_(2)log sqrt(2)log_(3)(x-21)=0

Find no. of solutions log_2(x-3)=log_4(x-1)

Find the value of the product: |(log_(3)64,log_(4)3),(log_(3)8,log_(4)9)|xx|(log_(2)3,log_(8)3),(log_(3)4,log_(3)4)|

If x = log_(3) 4 " and " y = log_(5) 3 , find the value of log_(3) 10 " and " log_(3) (1 . 2) in terms of x and y .

Solve (log)_4 8+(log)_4(x+3)-(log)_4(x-1)=2.

Solve (log)_4 8+(log)_4(x+3)-(log)_4(x-1)=2.

Solve (log)_4 8+(log)_4(x+3)-(log)_4(x-1)=2.