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6/cube root of 4x
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The girl scout troop had a car was to earn some money. They saved 1/6 of the money. They used 1/2 of the remaining money to go horseback riding. They then had $100.00 left. How much did they initially make washing cars?
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Could you please help me with some math problems? Thanks!
Add or subtract terms wherever possible. 1. 2 cube root of 135 + cube
Top answer:
Sure! In both of these math problems, we are given cube roots of numbers. To add or subtract these
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I'm having trouble understanding when I am supposed to add absolute values when simplifying radicals.
(It's cube root not square
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(-108 x^7 y^9)^(1/3) (-27 * 4 * x^6 * x^1 * y^9)^(1/3) -3 * x^2 * y^3 *(4 x)^(1/3)
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The simplified form of ^3√72 is 2^3√9. Why is there a 2 outside of the cube root?
A. There is a outside the cube root because
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B. There is a 2 outside the cube root because 72 is divisible by 2.
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how do u simplify radical expressions such as cubed root of 125t^6w^2
4 125 has a cube root of 5 t<sup>6</sup> has a cube root of
Top answer:
To simplify the cube root expression ∛(125t^6w^2), you can follow these steps: Step 1: Perform the
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What is the irrational cube root, cube root 3 √81 read written as a product of an integer and another, rational cube root
Top answer:
Cube root 3 (√81) can be simplified as follows: Cube root 3 (√81) = Cube root 3 * Cube root 81
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Which expression is equivalent to x32
? (1 point) Responses 2x−−√3 2 cube root of x 3x−−√ square root of 3 x
Top answer:
The expression that is equivalent to x^32 is x^3.
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Simplify:
5(cube root of 16) + 2(cube root of 54) 5 times the cube root of 16 plus 2 times the cube root of 54. I do not know how
Top answer:
5∛16 + 2∛54 Try to find perfect cubes under the ∛ 5∛(8*2) + 2∛(27*2) 5(∛8∛2) +
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ewrite the irrational cube root 48−−√3 as a product of an integer and another irrational cube root.(1 point) Responses
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The correct response is: 4 root index 3 start root 3 end root −26–√3
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Rewrite the irrational cube root 48−−√3 as a product of an integer and another irrational cube root.(1 point)
Responses
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4∛3
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Rewrite the irrational cube root 48−−√3 as a product of an integer and another irrational cube root.(1 point)
Responses
Top answer:
4∛3
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