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[FREE] Which expressions are equivalent to \sqrt[3]{128^x}? Select . . .
Therefore, the final equivalent expressions to 3128x are: Option B, 128x3 , does not work because there's no basis for deriving from the original form For example, the original expression 3128x simplifies to 1283x , showcasing the application of exponent laws
Rational Exponents- Algebra 2 Flashcards - Quizlet
Which expression is equivalent to RootIndex 3 StartRoot x Superscript 5 Baseline y EndRoot?
Solved: Which expressions are equivalent to RootIndex 3 StartRoot 128 . . .
Express 128 as a power of 2 Simplify the cube root of 128 Evaluate each option Option 1: $$x$$x over $$128^ {\frac {1} {3}}$$12831 is not equivalent because it involves division by the cube root of 128, rather than expressing $$128^ {\frac {1} {3}}$$12831 raised to a power
Which expressions are equivalent to | StudyX
Which expressions are equivalent to RootIndex 3 StartRoot 128 EndRoot Superscript x? Select three correct answers 128 Superscript StartFraction x Over 3 EndFraction
[FREE] Is equivalent to \sqrt[3]{125} 125^{x}? A. 125^{\frac{1}{3}x} B . . .
Given that (RootIndex 3 StartRoot 125 EndRoot) Superscript x Given expression can be written as 3 125 x To find the equivalent expression to the given expression : 3 125 x = ((125) 3 1 ) x ( by using the property x y = y x 1 ) = (125) 3 1 x ( by using the property (a m) n = a mn) 3 125 x = (125) 3 1 x
Simplifying Nonperfect Roots Assignment Flashcards - Quizlet
Study with Quizlet and memorize flashcards containing terms like Which expression is equivalent to sqrt 80, The simplest form of can be written as, Which expression is equivalent to ^3 sqrt x 10 and more
Which expressions are equivalent to RootIndex 3 StartRoot 128 EndRoot
The cube root of 128 (RootIndex 3 StartRoot 128 EndRoot) can be written as 27 3 or 4x The other two equivalent expressions are 16x and 4x2 Explanation: The expression RootIndex 3 StartRoot 128 EndRoot refers to the cube root of 128 Since 128 is 2 7, the cube root of 128 can also be written as 2 7 3 which simplifies to 2 2 x which
Solved: Which expression is equivalent to RootIndex 3 StartRoot x . . .
Combining the results from Steps 2 and 3, we have $$x^ {\frac {5} {3}} y^ {\frac {1} {3}}$$x35 y31 This is equivalent to $$x^ {5 3} y^ {1 3}$$x5 3y1 3
Which expressions are equivalent to RootIndex 3 StartRoot 128 EndRoot . . .
((1 4) √2) x is not equivalent, as this would imply a cube root different from that of 128 (2√4) x is equivalent because √4 is 2, and thus this expression simplifies to (4√2) x, which is the same as expression 3 Therefore, the correct answers are the third and fifth options
Which expressions are equivalent to RootIndex 3 StartRoot 128 EndRoot . . .
We want to determine which of the expression is equivalent to: [tex]\sqrt[3]{128}^ x[ tex] By the law of indices: [tex]\sqrt[3]{128}=128^{1 3}\\$Therefore:\\\sqrt[3]{128}^ x \\=(128^{1 3})^x\\=128^{x 3}[ tex] Similarly: [tex]\sqrt[3]{128}^ x \\=\sqrt[3]{64*2}^ x\\=(4\sqrt[3]{2})^ x\\=(4(2^{1 3}))^x[ tex]

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