If `a ,b ,c ,d` are in G.P., then prove that `(a^3+b^3)^(-1),(b^3+c^3)^(-1),(c^3+d^3)^(-1)` are also in G.P.

Similar Questions

Explore conceptually related problems

If a,b,c,d are in GP then prove that a(b-c)^3=d(a-b)^3 .

If a ,b ,c ,d are in G.P. prove that: (a b-c d)/(b^2-c^2)=(a+c)/b

If a, b, c are in GP then prove that a^3, b^3, c^3 are in GP.

If a, b, c are in GP, prove that a^(3), b^(3), c^(3) are in GP.

If a,b,c are in G.P. then prove that (1)/(a+b),(1)/(2b),(1)/(b+c) are also in A.P.

If a, b, c, d are in G.P., prove that a^(2) - b^(2), b^(2)-c^(2), c^(2)-d^(2) are also in G.P.

If a ,b ,c ,d are in G.P., prove that a+b,b+c ,c+d are also in G.P.

If a ,b,c , d are in G.P. prove that (b + c)(b + d) = (c + a)(c+d)

If (a-b),\ (b-c),(c-a) are in G.P. then prove that (a+b+c)^2=3(a b+b c+c a)