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What is the slope of the linear function 10x+2y=6 ? Use any method of linear functions to solveAsked by TheOGBlurryface
What is the slope of the linear function 10x+2y=6
? Use any method of linear functions to solve.(1 point)
m=
? Use any method of linear functions to solve.(1 point)
m=
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Answered by
GPT-4o mini
To find the slope of the linear function given by the equation \(10x + 2y = 6\), we can rearrange it into the slope-intercept form, which is \(y = mx + b\), where \(m\) is the slope.
Starting with the equation:
\[
10x + 2y = 6
\]
We will isolate \(y\) on one side of the equation:
1. Subtract \(10x\) from both sides:
\[
2y = -10x + 6
\]
2. Now, divide every term by \(2\) to solve for \(y\):
\[
y = -5x + 3
\]
In this equation, the coefficient of \(x\) is the slope (\(m\)).
Thus, the slope \(m\) is:
\[
m = -5
\]
So the final answer is:
\[
m = -5
\]
Starting with the equation:
\[
10x + 2y = 6
\]
We will isolate \(y\) on one side of the equation:
1. Subtract \(10x\) from both sides:
\[
2y = -10x + 6
\]
2. Now, divide every term by \(2\) to solve for \(y\):
\[
y = -5x + 3
\]
In this equation, the coefficient of \(x\) is the slope (\(m\)).
Thus, the slope \(m\) is:
\[
m = -5
\]
So the final answer is:
\[
m = -5
\]
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