The sum of four consecutive number in an AP is 32 and the ratio of the product of first and last tetm to the product of two middle term is 4:15 find the number
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Let the consecutive no.s be a-d,a,a+d,a+2d
Sum=a+a-d+a+d+a+2d=>4a+2d=32=>2a+d=16
=>a=(16-d)/2
(a-d)(a+2d)/a(a+d) =4/15
15(a^2+2ad-ad-2d^2)=4(a^2+ad)
15a^2+15ad-30d^2=4a^2+4ad
11a^2+11ad-30d^2=0
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