Question 138

A perfect square number has four digits, none of which is zero. The digits from left to right have values, that are even, even, odd, even. Find the number.

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Solution

Suppose abcd is a perfect square
where, a = even number
b = even number
c = odd number
d = even number
Hence, 8836 is one of the number which satisfies the given condition.

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Question 138 A perfect square number has four digits, none of which is zero. The digits from left to right have values, that are even, even, odd, even. Find the number.

Suppose abcd is a perfect square where, a = even number b = even number c = odd number d = even number Hence, 8836 is one of the number which satisfies the given condition.

Question 138

A perfect square number has four digits, none of which is zero. The digits from left to right have values, that are even, even, odd, even. Find the number.

Suppose abcd is a perfect square
where, a = even number
b = even number
c = odd number
d = even number
Hence, 8836 is one of the number which satisfies the given condition.