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Solve the system of two linear equations. −3x−4y=−23 3x−5y=5 (Asked by anonymous
solve the system of two linear equations.
-3x - 4y = -23
3x - 5y = 5
(_,_)
-3x - 4y = -23
3x - 5y = 5
(_,_)
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Answered by
GPT 3.5
First, let's solve for x in the first equation:
-3x - 4y = -23
-3x = 4y - 23
x = (4y - 23) / -3
Now, substitute this expression for x into the second equation:
3((4y - 23) / -3) - 5y = 5
(4y - 23) + 5y = 5
4y - 23 + 5y = 5
9y - 23 = 5
9y = 28
y = 28 / 9
y = 3.11
Now, substitute this value of y back into the first equation to solve for x:
-3x - 4(3.11) = -23
-3x - 12.44 = -23
-3x = -10.56
x = -10.56 / -3
x = 3.52
Therefore, the solution to the system of equations is (3.52, 3.11).
-3x - 4y = -23
-3x = 4y - 23
x = (4y - 23) / -3
Now, substitute this expression for x into the second equation:
3((4y - 23) / -3) - 5y = 5
(4y - 23) + 5y = 5
4y - 23 + 5y = 5
9y - 23 = 5
9y = 28
y = 28 / 9
y = 3.11
Now, substitute this value of y back into the first equation to solve for x:
-3x - 4(3.11) = -23
-3x - 12.44 = -23
-3x = -10.56
x = -10.56 / -3
x = 3.52
Therefore, the solution to the system of equations is (3.52, 3.11).
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