Rewrite theexpressionusing the negativeexponentruleb−n=1bnb-n=1bn. (321x10y35)45(321x10y35)45 Combine3232and1x101x10. (32x10y35)45(32x10y35)45 Combine32x1032x10andy35y35. (32y35x10)45(32y35x10)45 Use thepower rule(ab)n=anbn(ab)n=anbnto distribute theexponent. ...
Rewrite each of the following as a single number under the radical sign Multiplying Radicals Radicals must have the same index number Multiply outsides and insides together Add exponents when multiplying Simplify your expression Combine all like terms Simplify each of the following radicals Simplify ea...
百度试题 结果1 题目SIMPLEST FORM Simplify the radical expression.1/(2+√2) 相关知识点: 试题来源: 解析 2-V2 2 反馈 收藏
Simplify each expression as much as possible. A) fourth root of (16x^2) B) cube root of (54x^(35)) Simplify the following expression: 10/cubed root of 2 How do you simplify the cube root of 32? Simplify each radical expression: 1. \sqrt {75} + \sqrt3\2. \sqrt 7 (\sqrt{14...
4. Simplify the following radicals (to no denominators under radical symbols):(1)√(4/5)(2)√(5/(18))(3)√(2/3)(4)6√(1/6) 相关知识点: 试题来源: 解析 (1) (2√5)/5 (2) (√(10))/6 (3) (√6)/3 (4) √6 通过分母有理化,将根号下的分数化简为没有分母的形式。 (1)...
Enter a problem...Algebra ExamplesPopular ProblemsAlgebraSimplify the Radical Expression 9^-2Step 1 Rewrite the expression using the negative exponent rule .Step 2 Raise to the power of .
Simplification is the process of reducing an expression into the simplest form. If we have an exponential expression, then the rules of exponential help us to simplify such expressions. Answer and Explanation:1 We have to simplify: x×(x−x) ...
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Answer and Explanation: We are given the expression 75x2y. Simplifying the given expression, we have: Solution: Taking the square root of each term, we...Become a member and unlock all Study Answers Start today. Try it now Create an account Ask a question Our experts can answer...
Answer and Explanation:1 To simplify {eq}\sqrt {x^2 - 10x + 25}. {/eq}, factor out the expression inside the radical. We have, $$\sqrt {(x-5)(x-5)} $$ $$\sqrt{(x-5)^{2}} ... Learn more about this topic: Simplifying Complex Expressions That Contain Square Roots ...