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Match √45 x 32 √x - √8x¹ √10 (3+√4) (√10 + 7) (√10 – 6) (2+4√3) (6-5√2) TITI :: 2x² √2x :: 7√10 :: 7√7 :: 2x√2x :: 6√/10 :: 12-3√2 +10√/3-√√6 12√10 2√2x5 V 50 5√/10 -32 + √10 12 - -10√√2 +24√3 - 20√/6 :: 52 + 13√//10

Match √45 x 32 √x - √8x¹ √10 (3+√4) (√10 + 7) (√10 – 6) (2+4√3) (6-5√2) TITI :: 2x² √2x :: 7√10 :: 7√7 :: 2x√2x :: 6√/10 :: 12-3√2 +10√/3-√√6 12√10 2√2x5 V 50 5√/10 -32 + √10 12 - -10√√2 +24√3 - 20√/6 :: 52 + 13√//10

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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RADICAL EXPRESSIONS (Multiplication) Practice

The image shows a matching exercise with mathematical expressions and their simplified forms. ### Expressions on the Left: 1. \(\sqrt{45} \times \sqrt{32}\) 2. \(\sqrt{x} \times \sqrt{8x^4}\) 3. \(\sqrt{10} \, (3 + \sqrt{4})\) 4. \((\sqrt{10} + 7) \, (\sqrt{10} - 6)\) 5. \((2 + 4\sqrt{3}) \, (6 - 5\sqrt{2})\) ### Simplified Forms on the Right: 1. \(12\sqrt{10}\) 2. \(2\sqrt{2x^5}\) 3. \(5\sqrt{10}\) 4. \(-32 + \sqrt{10}\) 5. \(12 - 10\sqrt{2} + 24\sqrt{3} - 20\sqrt{6}\) ### Options Below: - \(2x^2\sqrt{2x}\) - \(7\sqrt{10}\) - \(7\sqrt{7}\) - \(2x\sqrt{2x}\) - \(6\sqrt{10}\) - \(\sqrt{50}\) - \(52 + 13\sqrt{10}\) - \(12 - 3\sqrt{2} + 10\sqrt{3} - \sqrt{6}\) In this matching exercise, the goal is to simplify each expression on the left and match it with its corresponding form on the right. The correct matches help in understanding the simplification of radical expressions and polynomial distribution.
Transcribed Image Text:The image shows a matching exercise with mathematical expressions and their simplified forms. ### Expressions on the Left: 1. \(\sqrt{45} \times \sqrt{32}\) 2. \(\sqrt{x} \times \sqrt{8x^4}\) 3. \(\sqrt{10} \, (3 + \sqrt{4})\) 4. \((\sqrt{10} + 7) \, (\sqrt{10} - 6)\) 5. \((2 + 4\sqrt{3}) \, (6 - 5\sqrt{2})\) ### Simplified Forms on the Right: 1. \(12\sqrt{10}\) 2. \(2\sqrt{2x^5}\) 3. \(5\sqrt{10}\) 4. \(-32 + \sqrt{10}\) 5. \(12 - 10\sqrt{2} + 24\sqrt{3} - 20\sqrt{6}\) ### Options Below: - \(2x^2\sqrt{2x}\) - \(7\sqrt{10}\) - \(7\sqrt{7}\) - \(2x\sqrt{2x}\) - \(6\sqrt{10}\) - \(\sqrt{50}\) - \(52 + 13\sqrt{10}\) - \(12 - 3\sqrt{2} + 10\sqrt{3} - \sqrt{6}\) In this matching exercise, the goal is to simplify each expression on the left and match it with its corresponding form on the right. The correct matches help in understanding the simplification of radical expressions and polynomial distribution.
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