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The sum of the squares of the digits of a two-digit number is . If we subtract from that number, we get a number consisting of the same digits written in the reverse order. Find the the number.

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Important Questions on Number Systems
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A two-digit number is three times the sum of its digits, and the square of the sum of its digits is equal to three times the number. Find the two-digit number.

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Find a two-digit number that exceeds, the sum of the squares of its digits by , and double the product of its digits by .

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The sum of the squares of the digits constituting a two-digit number is , and the product of the required number by the number consisting of the same digits written in the reverse order is . Find the two numbers that satisfy these conditions.

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On dividing a two-digit number by the sum of its digits, a quotient of and a remainder of are obtained. If the two-digit number is divided by the product of its digits, a quotient of and a remainder of are obtained. Find the two-digit number.

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There is a natural number that becomes equal to the square of a natural number when is added to it and to the square of another natural number when is added to it. Find the number.

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Find two natural numbers whose sum is and whose least common multiple is .

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Find two three-digit numbers whose sum is a multiple of and the quotient is a multiple of .

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The difference between the digits in a two-digit number is equal to , and the sum of the squares of the same digits is . Find the possible numbers.
