Find five consecutive terms in an A.P such that their sum is 60 and the product
of the third and the fourth term exceeds the fifth by 172.
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Step-by-step explanation:
let the terms are
a-2d, a-d ,a,a+d,a+2d
according to the question
a-2d+ a-d + a + a+d+ a+2d = 60
5a = 60
a = 12
now
a( a+d) = a+2d + 172
12( 12+d) = 12 + 2d + 172
144 + 12d = 184 + 2d
10 d = 184-144 = 40
d = 4
so the ap is
4,8,12,16 ,20
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0
Find five consecutive terms in an A.P such that their sum is 60 and the product
of the third and the fourth term exceeds the fifth by 172.
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