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Is my answer right??Solve each system graphically. Be sure to check your solution. If a system has an infinite number of solutions, use set−builder notation to write the solution set. If a system has no solution, state this. 2x − 3y = 6, 3y − 2x = −6
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Equation 1: 2x - 3y = 6 3y = 2x - 6 y = (2/3)x - 2 Equation 2: 3y - 2x = -6 3y = 2x - 6 y = (2/3)x - 2 { (2/3)x - 2 |
you are correct, notice they are both the same line, same slope same y-intercept therefore infinite solutions
k
2x − 3y = 6, add both equations − 2x + 3y = −6 0 = 0 { er yes it does!] ...so there are an infinite number of solutions to this simultaneous equation
Thank you for the medal Donnice x
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