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No.

Perfect squares as the squares of the integers, whereas irrational squares as the squares of Irrational Numbers, but some irrational numbers squared are whole numbers, eg √2 (an irrational number) squared is a whole number.

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Q: How are perfect squares and irrational squares same?

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Irrational. All square roots of rational numbers are irrational, except perfect squares.

Irrational numbers are pi(3.14...), a non-terminating decimal with no pattern(ex.-0.3456789...), and non-perfect squares(ex.-square root of 34).

45 is not a perfect square number. the closest perfect squares are 49 and 36. But it is the square of the irrational number 6.708204... (an infinite, non-terminating, non-repeating decimal).

683 perfect squares.

By definition, ALL perfect squares are whole numbers!

Related questions

No. 2.25 is not a perfect square but it is rational.

-90 squared is rational - it is +8100. All perfect squares are not only rational but they are integers.

It is a rational number - as are ALL perfect squares.

If the value applied in the radical is not a perfect square, it is irrational. 25; 400; and 625 are perfect squares and are rational when applied in a radical.

No. 1.5^2 = 2.25 is rational.

Irrational. All square roots of rational numbers are irrational, except perfect squares.

No. The square roots of perfect squares are rational.

All terminating and repeating numbers are rational.the square root of non perfect squares and pi are irrational.

That isn't possible. Rational numbers either terminate or have a repeating pattern, and irrational numbers are all the rest. Perfect squares terminate, therefore they are rational.

They are not.

The square root of ANY positive integer is either a whole number, or an irrational number. Only the perfect squares have whole number square roots; all the rest are irrational. 97 is not a perfect square therefore √97 is irrational.

Irrational numbers are pi(3.14...), a non-terminating decimal with no pattern(ex.-0.3456789...), and non-perfect squares(ex.-square root of 34).

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