Which expression is equivalent to startroot 8 x superscript 7 baseline y superscript 8 baseline endroot? assume x greater-than-or-equal-to 0.
Which Expression Is Equivalent To Startroot 8 X Superscript 7 Baseline Y Superscript 8 Baseline Endroot? Assume X Greater-Than-Or-Equal-To 0.
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Which Expression Is Equivalent To Startroot 8 X Superscript 7 Baseline Y Superscript 8 Baseline Endroot? Assume X Greater-Than-Or-Equal-To 0.. Which expression is equivalent to rootindex 4 startroot startfraction 16 x superscript 11 baseline y superscript 8 baseline over 81 x superscript 7 baseline y. 2 take the square root of perfect square factors:
Which expression is equivalent to RootIndex 3 StartRoot 256 x from brainly.com
2, x^ {3}, y^ {4} 2,x3,y4. 8 x 7 y 8 = 4 × 2 × x 7 × y 8. The expression given is 3x5y.
For Y Superscript 6 Baseline / Y.
To solve this problem, we need to find an **equivalent **expression for 8x7y8. To understand why this is the case, let's break down each. To simplify this, we can rewrite the.
1 Identify Perfect Square Factors In The Radicand:
The expression that is equivalent to startroot [tex]8 x^7 y^8[/tex] endroot is ([tex]2 x^3 y^4[/tex] startroot 2 x endroot)^2. Which expression is equivalent to startroot 128 x superscript 8 baseline y cubed z superscript 9 baseline endroot? 8 = 4 \times 2 8 = 4×2, x^ {7} = x^ {6} \times x x7 =x6 ×x, y^ {8} y8.
8 X 7 Y 8 = 4 × 2 × X 7 × Y 8.
Which expression is equivalent to rootindex 4 startroot startfraction 16 x superscript 11 baseline y superscript 8 baseline over 81 x superscript 7 baseline y. The expression given is 3x5y. The perfect squares in the expression are 4 (which is 2 2 ), x 6 (which is ( x 3.
Radicals Can Be Rewritten As Exponents Using The Property That The Nth Root Of X Is Equivalent To X Raised To The Power Of 1/N.
We can simplify this by. To find an equivalent expression, we need to simplify the expression under the square root sign. 2 take the square root of perfect square factors:
The Expression Is √ (8X^7Y^8).
Breaking down 8 into prime. Separate the perfect squares from the others: First, we can break down the square root into prime factors.