If average of four numbers is 20 and average of their squares is 500, then average of their products taken two at a time is
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Let the four consecutive even numbers be x-3, x-1, x+1, x+3 respectively.
As their average is 20, we can write
[(x-3)+(x-1)+(x+1)+(x+3)] / 4 =20
(4x)/4 =20
x =20
The largest number will be = x+3 = 20+3 =23
Sum of the squares of number is = 500
The sum of the term is =20
(x-3)+(x-1)+(x+1)+(x+3) =20
4x =20
Hence a=5
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