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There is no general simplifications for sqrt(a + b)

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11y ago

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B is a square root of a if?

if B*B = a, then B is square root of a


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How do you find the square root of a fraction with variables?

The square root of a/b is equal to the square root of a divided by the square root of b. I hope this helps you.


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The square root of (16b^5) can be calculated by taking the square root of each factor separately. The square root of (16) is (4), and the square root of (b^5) is (b^{5/2}), which can be expressed as (b^2 \sqrt{b}). Therefore, the final answer is (4b^2\sqrt{b}).


What is the square root of Ab2?

The square root of Ab^2 is |b|√A, where A is a positive real number and b is any real number. The absolute value of b is taken to ensure the result is always positive or zero. If b is negative, the result will be |b| times the square root of A.


What is the proof that a and b are positive numbers and a is less than b then the square root of a is less than the square root of b?

You cannot prove it because it is not necessarily true. A = 16 < B = 25 But one square root of A = +4 is not less than one square root of B = -5.


What is the square root of 5b squared over 125?

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What is the square root of a negative number plus the square root of a negative number?

Nothing. You cannot have a square root of a negative number. The square root of negative one is called i, but i is an imaginary number. It does not exist and does not follow the properties of real numbers. (For example, if a and b are positive, then the square root of a times the square root of b is the square root of ab. But the square root of -7 is not the square root of 7 times i.)


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If an equals 2b then does the square root of an equal the square root of b times 2?

Yes, the answer is the square root of 2b.


How do you turn a Fraction into a square root?

To turn a fraction into a square root, you take the square root of both the numerator and the denominator separately. For example, for the fraction ( \frac{a}{b} ), its square root can be expressed as ( \sqrt{\frac{a}{b}} = \frac{\sqrt{a}}{\sqrt{b}} ). This is valid as long as both ( a ) and ( b ) are non-negative, and ( b ) is not zero.