Mathematics, 30.06.2021 15:30 eks8252
Binh solved this system of equations by graphing.
Line 1: y = negative one-half x minus three-halves. Line 2: y = x minus 3.
Binh’s Graph
On a coordinate plane, a line with equation y = x minus 3 goes through (negative 3, 0) and (0, 3). A line with equation y = negative one-half x minus three-halves goes through (negative 3, 0) and (1, negative 2).
Which statements identify the errors Binh made? Check all that apply.
Binh incorrectly graphed the equation y = x minus 3.
Binh should have graphed the y-intercept of y = x minus 3 at (0, negative 3).
Binh should have graphed the y-intercept of y = negative one-half x minus three-halves at (0, negative one-half).
Binh incorrectly graphed the equation y = negative one-half x minus three-halves.
Binh should have found the point of intersection to be (1, negative 2).
Answers: 2
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Type the correct answer in the box. consider the system of linear equations below. rewrite one of the two equations above in the form ax + by = c, where a, b, and c are constants, so that the sum of the new equation and the unchanged equation from the original system results in an equation in one variable.
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Binh solved this system of equations by graphing.
Line 1: y = negative one-half x minus three-halve...
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