the first,second and last terms of an ap are p,q,2p respectively.Show that its sum is (3pq)/2(q-p)
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given that the first term (a) is p and second term is q.
so dommon differnce= (q-p)
the nth term or the last term= 2p
a+(n-1)d = 2p
p+(n-1)(q-p)=2p
(n-1)(q-p)=2p-p
qn-q-pn+p=p
n(q-p)-q=p-p
n=q/(q-p)
sum of n terms= n/2(a+l)
q/(q-p)/2{p+2p}
q/2(q-p){3p}
{3pq}/[2/(q-p)]
hope it helps
so dommon differnce= (q-p)
the nth term or the last term= 2p
a+(n-1)d = 2p
p+(n-1)(q-p)=2p
(n-1)(q-p)=2p-p
qn-q-pn+p=p
n(q-p)-q=p-p
n=q/(q-p)
sum of n terms= n/2(a+l)
q/(q-p)/2{p+2p}
q/2(q-p){3p}
{3pq}/[2/(q-p)]
hope it helps
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