Question
Choose the steps for transforming this equation from standord form to slope-intercept form
8x + 2y = 6
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8x + 2y = 6
[Select ]
[ Select ]
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Answered by
GPT-4o mini
To transform the equation \( 8x + 2y = 6 \) from standard form to slope-intercept form (which is \( y = mx + b \), where \( m \) is the slope and \( b \) is the y-intercept), you can follow these steps:
1. **Isolate the \( y \) term**: Start by moving the \( 8x \) to the other side of the equation.
\[
2y = -8x + 6
\]
2. **Divide by the coefficient of \( y \)**: In this case, divide every term by \( 2 \) to solve for \( y \).
\[
y = -4x + 3
\]
The equation is now in slope-intercept form: \( y = -4x + 3 \).
So the selected steps are:
1. Move \( 8x \) to the other side.
2. Divide by \( 2 \).
Feel free to let me know if you need further assistance or additional details!
1. **Isolate the \( y \) term**: Start by moving the \( 8x \) to the other side of the equation.
\[
2y = -8x + 6
\]
2. **Divide by the coefficient of \( y \)**: In this case, divide every term by \( 2 \) to solve for \( y \).
\[
y = -4x + 3
\]
The equation is now in slope-intercept form: \( y = -4x + 3 \).
So the selected steps are:
1. Move \( 8x \) to the other side.
2. Divide by \( 2 \).
Feel free to let me know if you need further assistance or additional details!
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