How many different integers are there such that the square of the square of the integer is a two-digit integer

Answers

The number of different integers there are for the condition described in which case, the square of the square of the integer is a two-digit integer as in the task content is 4 possible integers which includes; -2, -3, 2, 3.

Howmanyintegerssatisfythegivencondition?

According to the task content, the square of the square of such integers must be a two-digit number, that is, less than or equal to 99.

The numbers in discuss, x must satisfy;

x⁴ < 99.

The numbers in this regard are therefore, -2, -3, 2, 3.

Ultimately, the integers which satisfy the condition described in which case, the square of the square of the integer is a two-digit integer as in the task content is 4 possible integers which includes; -2, -3, 2, 3.

numberof differentintegersthere are for the condition described in which case, thesquareof thesquareof the integer is atwo-digitinteger as in the task content is4possible integers which includes;-2, -3, 2, 3.Howmanyintegerssatisfythegivencondition?squareof thesquareof suchintegersmust be atwo-digitnumber, that is,less thanorequalto99.-2, -3, 2, 3.integerswhich satisfy the condition described in which case, thesquareof thesquareof the integer is atwo-digitinteger as in the task content is4possible integers which includes;-2, -3, 2, 3.perfect squares;