[" If the "m^(th),n^(th),p^(th)" terms of an A.P & G.P are equal and are "x,y,z" then prove that "],[x^(n-z)y^(2-x)z^(x-y)=1]

If the m th, n th and p th terms of an AP and GP are equal and are x , y , z , then prove that x^(y-z) . y^(z-x) z^(x-y)=1

If the m^(th),n^(th)andp^(th) terms of an A.P. and G.P. be equal and be respectively x,y,z, then

If the m^(th),n^(th)andp^(th) terms of an A.P. and G.P. be equal and be respectively x,y,z, then

If the mth, nth and pth terms of an A.P. and G.P.be equal and be respectively x, y, z then prove that x^(y-z) y^(z-x) z^(x-y)=1

If the m th, n th and p th terms of an AP and GP are equal and are x , y , z , then prove that x^(y-z) . y z^(x-y)=1 (1979, 3M)

If the p^(th) , q^(th) and r^(th) terms of a G.P. are x , y , z respectively. then show that : x^(q-r) . y^(r-p).z^(p-q)=1

If the 4^(th),10^(th) and 16^(th) terms of a G.P. are x,y and z respectively ,then prove that x,y,z are in G.P.P.

If the 3^(rd) , 8^(th) and 13^(th) terms of a G.P are x,y,z respectively, then prove that x,y,z are in G.p. .