Question

show product of two consecutive odd natural number is always an odd number

Answer 1

noo its always even

Proof : let the cosecutive numbers be x,x+1
x(x+1) = x²+x

any one number is even product of odd and even is always even

♡♥hope it helps u♥♡

Answer 2

HELLO.......FRIEND!!

THE ANSWER IS HERE,

Let the two consecutive odd numbers be

=> 2n-1 & 2n+1.

There product => (2n-1)(2n+1)


$= > \: 4 {n}^{2} - 1$

$= > \: 2(2 {n}^{2} ) - 1$

$let \: 2 {n}^{2} \: be \: m.$

$= > \: 2m - 1$

Hence, we can say that product of two consecutive odd numbers is always odd.


:-)Hope it helps u.