prove that the product of three consecutive natural numbers is divisible by 6
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Prove that the product of three consecutive natural numbers is divisible by 6
let one number be n
then other 2
n +1 and n +2
now
let n be 2
so
n *n+1 *n+2 = 2 *2+1*2+2
=> 2 * 3*4
=> 24
24 is divisible by 6
hence product of three consecutive natural numbers is divisible by 6
:0
let one number be n
then other 2
n +1 and n +2
now
let n be 2
so
n *n+1 *n+2 = 2 *2+1*2+2
=> 2 * 3*4
=> 24
24 is divisible by 6
hence product of three consecutive natural numbers is divisible by 6
:0
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