If `a`,`b`,`c` are in `G.P.`, then `(1)/(a)`,`(1)/(b)`,`(1)/(c)` are in

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 are in A.P.b,c,d are in G.P.and (1)/(c),(1)/(d),(1)/(e) are in A.P.prove that a,c,e are in G.P.?

If distinct positive number a , b, c, are in G.P. and (1)/(a-b), (1)/(c-a),(1)/(b-c) are in A.P. , then value of a + ab + c is equal to

If a,(1)/(b),c and (1)/(p),q,(1)/(r) form two arithmetic progressions of the common difference,then a,q,c are in A.P.if p,b,r are in A.P.b.(1)/(p),(1)/(b),(1)/(r) are in A.P.c.p,b,r are in G.P.d. none of these

If (b+c-a)/(a),(c+a-b)/(b),(a+b-c)/(c) are in A.P.Prove that (1)/(a),(1)/(b),(1)/(c) are in A.P.

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

If (b+c-a)/(a),(c+a-b)/(b),(a+b-c)/(c) are in A.P.show that (1)/(a),(1)/(b),(1)/(c) are in A.P.provided a+b+c!=0

If (b+c)/(a),(c+a)/(b),(a+b)/(c) are in A.P. show that (1)/(a),(1)/(b)(1)/(c) are also in A.P.(a+b+c!=0)