Find the unique four-digit integer n with these properties:

The last digit (the units digit) of n is 9.

The digits of n add up to 27.

Two digits of n are the same.

n is a perfect square

Respuesta :

the number is 3969.
It is the square of 63

The unique four-digit integer n with the given properties number is

3969 and it is a square of 63.

What is the integer?

The integer is a number with no decimal or fractional part, from the set of negative and positive numbers, including zero.

The last digit (the units digit) of is 9.

The digits of n  add up to 27.

Two digits of n are the same.

n is a perfect square

Therefore we get

[tex]63^2=3969.[/tex]

The number is 3969. It is a  square of 63.

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