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how do i find the cubed root of anumber
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http://www.mathsisfun.com/numbers/cube-root.html
http://www.csgnetwork.com/cuberootcubecalc.html
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Select all possible values for x in the equation.
x cubed=375. 5*the cubed root of 3 the cubed root of 375 75*the cubed root of 5
Top answer:
cuberoot(3) = 1.44225... don't round off at this point so 5*cuberoot(3) = 5(1.44225) = 7.211247....
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limit as h approaches 0
cubed root of 8+h -2 divided by h the cubed root sign is under 8+h and not -2 A. 1/12 B.1/4 C.root 2 over
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Recall that (a^3-b^3) = (a-b)(a^2+ab+b^2) Now let a^3 = 8+h and b^3 = 8 and you have (8+h)-8 =
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Which expression is equivalent to x32 ? (1 point) Responses x−−√32 cube root of x squared x3−−√ square root of x
Top answer:
The expressions that are equivalent to x^32 are: - x^(3√2) - x^(2/3) - x^(3/2) - x^((3√x)^2) -
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5)
Which expression is equivalent to x32 ? (1 point) Responses x−−√32 cube root of x squared x3x−−√ x cubed square
Top answer:
The expression equivalent to x^32 is x3−−√
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Which expression is equivalent to x32 ? (1 point) Responses x−−√32 cube root of x squared x3−−√ square root of x
Top answer:
The expression that is equivalent to x^3√32 is option: x3−−√ square root of x cubed end root
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5)
Which expression is equivalent to x^3/2 ? (1 point) Responses 2x−−√3 2 cube root of x x3−−√ square root of x cubed
Top answer:
The correct expression that is equivalent to x^(3/2) is: x^(3/2).
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Which expression is equivalent to x32 ?
x−−√32 cube root of x squared x3−−√ square root of x cubed end root
Top answer:
The expression that is equivalent to x32 is x3−−√, which represents the cube root of x cubed.
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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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can the cubed root of 15x^2, over 3 be simplified any more. (original problem: cubed root of 5/3x) the directions were to
Top answer:
since you have (5/3x)^1/3, you want to multiply by (3x)^2/3 top and bottom, giving (5*9x^2)^1/3 / 3x
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If r is positive and increasing, for what value of r is the rate of the increase of r^3 twelve times that of r?
A. Cubed root 4
Top answer:
let y1 = r dy1/dr = 1 let y2 = r^3 dy2/dr = 3r^2 when is dy2/dr = 12(dy1/dr) ? 3r^2 = 12(1) ? r^2 =
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