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Best Answer

Well actually... there are two answers...

Answer #1: 64

43=64

sqrt(64)=8

Answer #2: 1

13=1

sqrt(1)=1

~제니치

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Q: There is only one perfect cube number less than 200 whose square root is rational What is it?
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Related questions

A rational number whose square root is a whole number?

A perfect square.


What is a number whose square root is a rational number?

It is another rational number whose numerator and denominator (in the ratio's simplest form) are perfect squares.


Is the square root of a15 a rational number?

No, because 15 is not a perfect square. The closest perfect square is 16, whose square root is 4.


A short note on square root of rational number?

Square root of a rational number may either be rational or irrational. For example 1/4 is a rational number whose square root is 1/2. Similarly, 4 is 4/1 which is rational and the square root is 2 which of course is also rational. However, 1/2 and 2 are rational, but their square roots are irrational. We can say the square root of a rational number is always a real number. We can also say the rational numbers whose square roots are also rational are perfect squares or fractions involving perfect squares.


What is a rational numbers whose square roots are whole numbers?

They are perfect squares.


What is a rational number whose cube root is a whole number called?

a perfect cube


What is a rational number whose cube root is a whole number?

27 is a perfect cube.


There is only one perfect cube number less than 200 whose square root is rational Write down that number?

There are two answers 1 and 64


What is a number called whose square root is a whole number?

A perfect square.


What is the name of a rational number whose cube root is a whole number?

That's a perfect cube.


What starts with a P that means a rational number whose cube root is a whole number?

The answer is: perfect cube


What does it mean for a number to be a perfect square?

A perfect square is a number whose square root is a whole number, such as 1, 4, 9, 16, 25, etc.