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The square root of 6724 is 82

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โˆ™ 2017-08-03 09:30:53
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A polynomial of degree zero is a constant term

The grouping method of factoring can still be used when only some of the terms share a common factor A True B False

The sum or difference of p and q is the of the x-term in the trinomial

A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

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Q: What is the Positive square root of 6724?
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Related questions

What is the square root of 6724?

The square root of 6724 is 82.


What is the answer twice the square root of 6724?

164


How do you find the square root of 6724?

Use a calculator.


What is the sqaure root of 6724?

82. 82 x 82 = 6724.


What is the positive square root of 289?

The positive square root of 289 is 17.


Positive square root of 36?

+6 is the positive square root of 36.


Is the square root of any real number always positive?

The square root of a real number is not always positive. The square root of any positive number is positive, the square root of zero is zero (not positive), and the square root of a negative number is complex (i.e. neither positive nor negative). The square root of 16 = -4 or 4. The square root of 0 = 0 The square root of -16 = -4i or 4i


What is the princpal of a square root?

the principal root is the positive square root.


What is the square root of a positive?

The square root of a positive number results in a positive number. For example, the square root of 25 is 5. * * * * * Not true! There are two real square roots for every positive number: one positive and one negative. -5 is as much a square root of 25 as +5 is. However, the positive root is the principal root and so is often presented as the only root.


What is positive square root of 7.3441?

Positive Square root of 7.3441 is 2.71


What is a principal square root?

The principal square root is the non-negative square root.


What is the square root of a square?

√(a^2) That is |a| (the absolute value of a) Because if a is positive, a^2 is positive, and since √ is a positive square root, √(a^2) is a. If a is negative, a^2 is positive, and since √ is a positive square root, √(a^2) is -a. So if a is positive, √(a^2) is positive (which is a) If a is negative, √(a^2) is also positive (which is -a) So √(a^2) is |a| for every a.

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