Given p,q,r,s and t are in AP. ⟹q−p=r−q=s−r=t−s⟹2q=r+p,2r=s+q and 2s=t+r Given q+r+s=15 and 2r=s+q, r+2r=s+q+r⟹3r=15⟹r=5 [adding r on both sides] So, we now have p=q=r=s=t=5. GM of p and t=√p∗t=√5∗5=5.