Which Of The Following Is Equivalent To (16 Superscript Two-Thirds Baseline) Superscript One-Half? 6 8 12 64

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Which Of The Following Is Equivalent To (16 Superscript Two-Thirds Baseline) Superscript One-Half? 6 8 12 64. Apply the power of a power property of exponents, which states that $$ (a^m)^n. The equivalent expression to (x34 x32)31 is x32.

SOLVED StartFraction x Superscript two thirds Baseline x Superscript from www.numerade.com

Therefore, the correct answer is b. Therefore, the equation 16²p = 32p³ is equivalent to the equation p² = 8, which. Specifically, we can multiply the exponents:

Since 16 Is Equal To $$2^ {4}$$24, We Can Substitute This Into Our Expression:

The web page provides a solution to a math question involving the power of a power rule, but none of the options are correct. Specifically, we can multiply the exponents: Which of the following is equivalent to 60.

\ [ 16^ {1/3} =.

Therefore, the equation 16²p = 32p³ is equivalent to the equation p² = 8, which. The equivalent expression to (x34 x32)31 is x32. Watch a video solution by a verified expert and see the detailed steps.

Now We Take The Entire Expression And Raise It To The Power Of 31 :

Therefore, the correct answer is b. The answer is 24/3, which is not one of the choices given. Apply the power of a power property of exponents, which states that $$ (a^m)^n.

To Solve For P In The Equation 16²P = 32P³, We Can Simplify Both Sides Of The Equation Using Exponent Rules.

$$ (2^ {4})^ {\frac {3} {4}}$$(24)43. \ [ (16^ {2/3})^ {1/2} = 16^ { (2/3) \cdot (1/2)} = 16^ {2/6} = 16^ {1/3} \] next, \ ( 16 \) can be expressed as \ ( 2^4 \):

Which of the following is equivalent to (16 superscript two-thirds baseline) superscript one-half? 6 8 12 64