Mathematics

Mathematics, 19.07.2019 14:10, gamboaserg

How to create an equation with infinitely many solutions.

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Mathematics, 13.07.2019 08:20, glamorouspotato1251

30 points need ! someone in 8th grade k12 assignment: variables on both sides of an equation investigation transform each of the following equations to determine whether each has one solution, infinitely many solutions or no solution. use the result of your transformation to state the number of solutions. 1. 2x + 4 = 3(x – 2) + 1 2. 4(x + 3) = 3x + 17 3. 3x + 4 + 2x = 5(x – 2) + 7 4. 2(1 + 5x) = 5(2x – 1) 5. –18 + 15x = 3(4x – 6) + 3x 6. –10 + 5x = 5(x – 3) + 5 7. describe the different types of results that will occur when performing transformations on equations that have one solution, no solutions or infinitely many solutions. 8. write an equation of your own that has one real solution. transform the equation to demonstrate that it has one solution. 9. write an equation of your own that has infinitely many solutions. transform the equation to demonstrate that it has infinitely many solutions. 10. write an equation of your own that has no solution. transform the equation to demonstrate that it has no solution.

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Mathematics, 28.08.2019 21:30, arizola757

Plz will mark brainliest a) equation creation use the expressions below to create one equation that has exactly one solution, one equation that has no solutions, and one equation that has infinitely many solutions. each equation should use two of the expressions—one on each side of the equals sign. a. 0.5(60)x + 5 b. 0.65(50)x c. 45x − 0.75(20)x + 5 d. 1.5(10)x + 15(x + 1) − 5 explain how you know each equation has one, none, or infinitely many solutions. show all your work and then write a 1-paragraph explanation of your thinking. use complete sentences and correct punctuation.

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Mathematics, 28.08.2019 21:30, Jennitiu

Plz will mark brainliest! a) equation creation use the expressions below to create one equation that has exactly one solution, one equation that has no solutions, and one equation that has infinitely many solutions. each equation should use two of the expressions—one on each side of the equals sign. a. 0.5(60)x + 5 b. 0.65(50)x c. 45x − 0.75(20)x + 5 d. 1.5(10)x + 15(x + 1) − 5 explain how you know each equation has one, none, or infinitely many solutions. show all your work and then write a 1-paragraph explanation of your thinking. use complete sentences and correct punctuation.

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Mathematics, 28.08.2019 21:30, dawsoncollins4117

Plz will mark a) equation creation use the expressions below to create one equation that has exactly one solution, one equation that has no solutions, and one equation that has infinitely many solutions. each equation should use two of the expressions—one on each side of the equals sign. a. 0.5(60)x + 5 b. 0.65(50)x c. 45x − 0.75(20)x + 5 d. 1.5(10)x + 15(x + 1) − 5 explain how you know each equation has one, none, or infinitely many solutions. show all your work and then write a 1-paragraph explanation of your thinking. use complete sentences and correct punctuation.

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