Mathematics

Mathematics, 21.10.2019 15:30, obliviousho2018

What are the solutions of the following equation? 5∣x+6∣+8=−6∣x+6∣+8

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Mathematics, 01.07.2019 09:20, macycj8

Two equations are listed below. solve each equation and compare the solutions. choose the statement that is true about both solutions. equation 1) |5x + 6| = 41 equation 2 ) |2x + 13| = 28 a) equation 1 has more solutions than equation 2. b) equation 1 and equation 2 have the same number of solutions. c) equation 2 has more solutions than equation 1. d) the number of solutions cannot be determined.

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Mathematics, 22.07.2019 15:10, sistersaray

Compare and contrast: two equations are listed below. solve each equation and compare the solutions. choose the statement that is true about both solutions. (2 points) equation 1 equation 2 |5x − 6| = −41 |7x + 13| = 27 equation 1 has more solutions than equation 2. equation 1 and equation 2 have the same number of solutions. equation 2 has more solutions than equation 1. the number of solutions cannot be determined.

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Mathematics, 31.08.2019 16:20, dennismathews01

Compare and contrast: two equations are listed below. solve each equation and compare the solutions. choose the statement that is true about both solutions. equation 1equation 2. |5x + 6| = 41|2x + 13| = 28. equation 1 has more solutions than equation 2. equation 1 and equation 2 have the same number of solutions. equation 2 has more solutions than equation 1. the number of solutions cannot be determined.

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Mathematics, 28.10.2019 18:31, rubianny03

[02.03] compare and contrast: two equations are listed below. solve each equation and compare the solutions. choose the statement that is true about both solutions. equation 1 equation 2 15x + 6 = 41 2x + 13 = 28 (2 points) 1) equation 1 has more solutions than equation 2 2) equation 1 and equation 2 have the same number of solutions. 3) equation 2 has more solutions than equation 1. 4) the number of solutions cannot be determined.

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What are the solutions of the following equation? 5∣x+6∣+8=−6∣x+6∣+8...

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