log_(y_(a))((35-x^(2))/(-x))>=-(1)/(2)

log_((1)/(4))((35-x^(2))/(x))>=-(1)/(2)

log_(1/4)((35-x^2)/x)geq-1/2

The solution of the differential equation, dy/dx=(x-y)^(2) , when y(1)=1, is (A) log_(e) abs((2-y)/(2-x))=2(y-1) (B) -log_(e)abs((1+x-y)/(1-x+y))=x+y-2 (C) log_(e) abs((2-x)/(2-y))=x-y (D) -log_(e) abs((1-x+y)/(1+x-y))=2(x-1)

The number of ordered pair(s) of (x, y) satisfying the equations log_((1+x))(1-2y+y^(2))+log_((1-y))(1+2x+x^(2))=4 and log_((1+x))(1+2y)+log_((1-y))(1+2x)=2

The number of ordered pair(s) of (x, y) satisfying the equations log_((1+x))(1-2y+y^(2))+log_((1-y))(1+2x+x^(2))=4 and log_((1+x))(1+2y)+log_((1-y))(1+2x)=2

If log(x-y)-log5-(1)/(2)log x-(1)/(2)log y=0 then (x)/(y)+(y)/(x) is equal to

log(x-y)-log5-(1)/(2)log x-(1)/(2)log y=0 then find the value of (y)/(x)+(x)/(y)=?

If log_(y)x-log_(y^(3))x^(2)= 9 (log_(x)y)^(2) and x = 9y find y.

If (log_(2)(x-1))^(3)+(log_(2)y)^(3)=(12log_(2)(x-1))/(log_(y)(2))-64 and 16y(x-1)!=1. then