" 87.For iny three conscrutive integers "x" is equition "log(1+xz)-2log y=0" the "

If a,b,c are any three consecutive integers, prove that log(1+ac)=2log b

If a,b,c are any three consecutive integers, prove that log(1+ac)=2log b

If x, y, z be three consecutive intergers, then prove that log(1+xz) = 2 log y

If x,y,z are three consecutive positive integers then (1)/(2)log_(e)x+(1)/(2)log_(e)z+(1)/(2xz+1)+(1)/(3)((1)/(2xz+1))^(3)+....=

If x,y,z are three consecutive positive integers and X-Z+2=0, then (1)/(2)log_(e)x+(1)/(2)log_(e)z+(1)/(2xz+1)+(1)/(3)((1)/(2xz+1))^(3)+ is equal to

If x,y,z are three consecutive positive integers and X-Z + 2 = 0 , then 1/2log_ex+1/2log_ez+1/(2xz+1)+1/3(1/(2xz+1))^3+.... is equal to

If y is a function of x given by 2log (y-1)-log x-log (y-2)=0 , then