Question

find the square of the following number are even or odd (a)237(b)8404​

Answer 1

Answer:

p

Step-by-step explanation:

a-56169-odd

b-70,627,216-even

Answer 2

Given that the following numbers are a)237 and b)8404

TO FIND :

The square of the given numbers.

SOLUTION :

a) 237

The given number 237 is ending with 7 odd number

The set of all odd numbers is $set of all odd numbers={\{1,3,5,7,...}\}$

The square of the given number is given by

$237^2=237\times 237$

$=56169$

$237^2=56169$

Therefore the square of the number 237 is 56169 is a odd number ( since it is ending with 9 a odd number)

b) 8404

The given number 8404 is ending with 4 an even number

The set of all even numbers is $set of all even numbers={\{2,4,6,8,...}\}$

The square of the given number is given by

$8404^2=8404\times 8404$

$=70627216$

$8404^2=70627216$

Therefore the square of the number 8404 is 70627216 is an even number ( since it is ending with 6 an even number)