Given the system of linear equations:
1 answer:
The equations y=−5 and y=3x−2 make up the system of linear equations
The solution to the system is (-1,-5)
<h3>The graph of the system</h3>The system of equation
y=−5
y=3x−2
See attachment for the graph of the system
<h3>The solution to the system</h3>This is the point where the lines of the equation intersect.
From the graph in (a), the lines intersect at point (-1,-5)
Hence, the solution to the system is (-1,-5)
<h3>How to verify the solution</h3>In (b), we have:
(x,y) = (-1,-5)
Substitute (x,y) = (-1,-5) in the system of equations.
So, we have:
-5 =−5
-5=3(-1)−2 -> -5 = -5
The above shows that the system of equations is true, for the solution
Read more about system of equations at:
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Step-by-step explanation:
Assume that
hence,
now,
attached below is the complete solution
Ths system of equations is
<span>8x+6y=48 ..............>y = 48/6 -8x/6
2x−3y=−6 ..............>y = 6/3 + 2x/3
If we use a graphic tool, we can easily check the solution,
which is (x,y) = (3,4)
The ordered pair lies in Quadrant I</span>
<span>8x+6y=48 ..............>y = 48/6 -8x/6
2x−3y=−6 ..............>y = 6/3 + 2x/3
If we use a graphic tool, we can easily check the solution,
which is (x,y) = (3,4)
The ordered pair lies in Quadrant I</span>