SAT

SAT, 31.07.2019 21:20, lorenaandreahjimenez

−4+bx=2x+3(x+1) in the equation shown above, b is a constant. for what value of b does the equation have no solutions?

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Mathematics, 10.07.2019 12:20, timrelawan06

Below are two equations. solve each equation and compare the two solutions. choose the statement that is true about each solution. (3 points) equation #1 equation #2 |2x - 4| = 5 |3x - 4| = -12 equation #1 and equation #2 have the same number of solutions. equation #1 has more solutions than equation #2. equation #1 has fewer solutions than equation #2. none of the statements above describe the number of solutions to equations shown.

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Mathematics, 11.07.2019 23:10, Ree0628

Compare and contrast: below are two equations. solve each equation and compare the two solutions. choose the statement that is true about each solution. (3 points) equation #1 |2x - 3| = -17 equation #2 |5x + 3| = 12 a-equation #1 and equation #2 have the same number of solutions. b-equation #1 has more solutions than equation #2. c-equation #1 has fewer solutions than equation #2. d-none of the statements above describe the number of solutions to equations shown.

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Mathematics, 28.07.2019 00:00, zamawi17

Compare and contrast: below are two equations. solve each equation and compare the two solutions. choose the statement that is true about each solution. equation #1 equation #2 |2x - 4| = 5 |3x - 4| = -12 equation #1 and equation #2 have the same number of solutions. equation #1 has more solutions than equation #2. equation #1 has fewer solutions than equation #2. none of the statements above describe the number of solutions to equations shown.

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Mathematics, 03.08.2019 22:30, joelpimentel

1. use what you have learned to find the solutions of the polynomial equation shown below. x^4 + 5x^3 ‒ x^2 ‒ 50x ‒ 90 = 0 if x^2 ‒ 10 is one of the factors. be sure to discuss real and complex solutions and how these solutions will affect the graph of the polynomial equation. 2. use what you have learned in this lesson to determine all of the values for k that would give complex solutions to the equation shown below. 3x^2 ‒ 8x + k = 0 describe how you know your values for k give complex solutions to the equation. then, write a quadratic equation using a value of k that will have complex solutions and solve.

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−4+bx=2x+3(x+1) in the equation shown above, b is a constant. for what value of b does the equation...

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