Let a1, a2, a3....be terms of an A.P. If a1+a2+…+apa1+a2+…+aq=p2q2,p≠q then a6a21
1141
4111
72
27
p2[2a+(p−1)d]q2[2a+(q−1)d]=p2q2⇒a+p−12da+q−12d=pq
Now, put p = 11 and q = 41.