given two Natural (includes zero obviously) numbers na and nb where n is the tens digit and a and b are the unit digits
prove that
na * nb = D1D2
Where D1 is the tens digits and is equal to (n^2a + nb)
and D2 is the ones digits and is equal to (a*b)
prove that
na * nb = D1D2
Where D1 is the tens digits and is equal to (n^2a + nb)
and D2 is the ones digits and is equal to (a*b)