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The square roots are -4.1231 and +4.1231, approx.
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∙ 9y ago
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What is the sq root of -289?
There is no square root of -289 because it is an imaginary number but the square root of 289 is 17
Is 17 as a square root a rational number?
Not sure I understand the question. 17 is rational but the square root of 17 is irrational.
Is the square root of 17 a natural number?
No
How do you get the square root of 17?
the square root of 17 is not a perfect square, so it can't be reduced to a rational number. √17 ≈ 4.1231 but the decimal place keeps going on forever
What is square root 17?
It is an irrational number and it is about 4.123105626
What is the square root of 289?
The square root of 289 is 17 since 172 or 17 * 17 = 289
What is the sq root of -289?
There is no square root of -289 because it is an imaginary number but the square root of 289 is 17
Is 17 as a square root a rational number?
Not sure I understand the question. 17 is rational but the square root of 17 is irrational.
The square root of -17 is what kind of number?
An "imaginary" number. Those number are called imaginary for historical reasons, but they have very "real" practical applications. The result is written as root(17)i (replace root(17) with the square root symbol).
Is the square root of -17 a whole number?
No
Is the square root of 17 a natural number?
No
Which of these numbers is classified as a rational number square root 17 square root 23 square root 9 square root 2?
square root of 9 = 3 but 2, 17 and 23 are irrational numbers
How do you get the square root of 17?
the square root of 17 is not a perfect square, so it can't be reduced to a rational number. √17 ≈ 4.1231 but the decimal place keeps going on forever
What number is equal to 17?
The square root of 289.
What is square root 17?
It is an irrational number and it is about 4.123105626
How do you classify the square root of 17?
As a real number.
Is the square root of 17 a rational number?
No because the square root of any prime number is irrational inasmuch that it can't be expressed as a fraction.
