[" If "x^(a)=y^(b)=z^(c)," where "a,b,c" are unequal positive numbers "],[" and "x,y,z" are in GP,then "a^(3)+c^(3)" is "],[[" (a) ">=2b^(3)," (b) ">2b^(3)-x+1+3y=4],[" (c) "<=2b^(3)," (d) "<2b^(3)-y+1=2],[" (c) "a=4,5cx]]

If x^(a)=y^(b)=c^(c), where a,b,c are unequal positive numbers and x,y,z are in GP,then a^(3)+c^(3) is :

If x^a=y^b=c^c , where a,b,c are unequal positive numbers and x,y,z are in GP, then a^3+c^3 is :

STATEMENT-1 : If a^(x) = b^(y) = c^(z) , where x,y,z are unequal positive numbers and a, b,c are in G.P. , then x^(3) + z^(3) gt 2y^(3) and STATEMENT-2 : If a, b,c are in H,P, a^(3) + c^(3) ge 2b^(3) , where a, b, c are positive real numbers .

If x,y,z are in GP and a^(x)=b^(y)=c^(z) then

If x^(1/a)=y^(1/b)=z^(1/c) where a,b,c are in A.P,,than show that x,y,z are in G.P.

If x,y,z are in G.P. and a^(x)=b^(y) =c^(z) then

If x,y,z are in G.P and a^(x)=b^(y)=c^(z), then