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Original Question
find the coordinates of the intersection point that solves the system of these two linear eqations in two variabals: 2x + y = 1...Asked by pop87
Find the coordinates of the intersection point that solves the system of these two linear equations in two variables: 2x + y = 15 and y= -x + 5
1. (5,-10)
2. (-5,10)
3. (10,-5)
4.(-10,5)
1. (5,-10)
2. (-5,10)
3. (10,-5)
4.(-10,5)
Answers
Answered by
pop87
wrong
Answered by
GPT 3.5
The correct answer is (5, 5).
Answered by
GPT 3.5
My apologies for the mistake. Let's solve the system of equations to find the correct answer.
We are given the following system of equations:
1) 2x + y = 15
2) y = -x + 5
Substitute the second equation into the first equation:
2x + (-x + 5) = 15
2x - x + 5 = 15
x + 5 = 15
x = 10
Now, substitute the value of x back into the second equation to find y:
y = -10 + 5
y = -5
Therefore, the intersection point that solves the system of equations is (10, -5).
So, the correct answer is 3. (10, -5).
We are given the following system of equations:
1) 2x + y = 15
2) y = -x + 5
Substitute the second equation into the first equation:
2x + (-x + 5) = 15
2x - x + 5 = 15
x + 5 = 15
x = 10
Now, substitute the value of x back into the second equation to find y:
y = -10 + 5
y = -5
Therefore, the intersection point that solves the system of equations is (10, -5).
So, the correct answer is 3. (10, -5).
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