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What is the square root of 24x to the 4th power divided by the square root of 3x?
Updated: 9/17/2023
Wiki User
∙ 14y agoBest Answer
√(24x)4/√(3x) = [242x2√(3x)]/3x = 8(24)x√(3x) = 192x√(3x)
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∙ 14y agoThis answer is:
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How do you solve this 2x3 - 11x2 plus 24x - 18 diveded by 2x - 3?
The real equation got messed up when I posted it, the real equation is this: 2x^3 - 11x^2 + 24x - 18 divided by 2x - 3 ^ = to the 3rd and 2nd power.
What should be the value of K if 9x square - 24x plus K is equal to a perfect square?
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What are the x-intercepts of x squared plus 24x plus 40?
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What value of c makes 9x2 plus 24x plus c a perfect square?
16? using 16, you have (3x2 + 4)(3x2 + 4) = 9x2 + 24x + 16
What is the solution of x power of 2 plus 24x plus 144 equals negative 9?
(x^2) + 24x + 144 = -9 x = -12
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Is 4x2 plus 24x plus 18 a perfect square trinomial?
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