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The first equation from the previous system of equations is graphed. Graph the second equation to find the solution of the system of equations.
y = −2x + 4,
y = − 1/3x − 1
What is the solution to the system?

Answer :

The system of equations y = 2x + 4 when graphed have a solution that y = − (1/3)x − 1 is (3, - 2)

A straight line's general equation is -

y = (m)x + c

where -

The slope of the line, [m], indicates the unit rate at which [y] changes in relation to [x].

The y-intercept, or the place where the graph crosses the [y] axis, is represented by [c].

A straight line's equation can also be expressed as -

Ax + By + C = 0

By = - Ax - C

y = [tex](\frac{A}{B} - \frac{B}{C})x - \frac{A}{C}[/tex]

The set of equations is as follows:

y = − 2x + 4

AND

y = − [tex](\frac{1}{3} )[/tex]x − 1

Draw the graphs for these two equations. The answer to this system of equations would be near the intersection. Please see the following graph. These lines come together at (3, - 2)

As a result, y = 2x + 4 and is the system of equations that has been solved.

y = − [tex](\frac{1}{3} )[/tex]x − 1 is (3, - 2)

To learn more about straight lines: https://brainly.com/question/25969846

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