An A.P consists of three terms whose sum is 15 and sum af their squares of extreme s is 58. Find the sum of first 50 terms of an A.P
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Step-by-step explanation:
let terms be a-d, a, a+d
sum=3a=15
a=5
(a-d)^2+(a+d)^2 = 2a^2+2d^2 =58
d=2
Sn= n/2(2a+ (n-1)d)
= 50/2(10 +(49*2))
= 25 * 108
= 2700
Sum of first 50 terms is 2700
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