Give the slope and the $$ y $$ intercept of the line $$ y+4=- $$ Slope $$ = $$ $$ y $$ intercept $$ = $$ Hint: Is your intercept written as a POINT?

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The slope $$ m $$ is the coefficient of $$ x $$, and the $$ y $$ intercept $$ b $$ is the constant term. If the equation is $$ y + 4 = -x $$, then the slope is $$ -1 $$ and the $$ y $$ intercept is $$ -4 $$. To find the slope and the $$ y $$ intercept of the line given by the equation $$ y + 4 = - $$, we need to rewrite the equation in the slope-intercept form, which is $$ y = mx + b $$, where $$ m $$ is the slope and $$ b $$ is the $$ y $$ intercept. The equation you've provided is incomplete. It seems to be missing a term on the right side of the equation. However, I can show you how to find the slope and $$ y $$ intercept if you provide the complete equation. For example, if the complete equation were $$ y + 4 = -x $$, we would solve for $$ y $$ to get it into the slope-intercept form: 1. Start with the given equation: $$ y + 4 = -x $$ 2. Subtract 4 from both sides to isolate $$ y $$: $$ y = -x - 4 $$ Now, we can identify the slope and the $$ y $$ intercept: - The slope $$ m $$ is the coefficient of $$ x $$, which is $$ -1 $$. - The $$ y $$ intercept $$ b $$ is the constant term, which is $$ -4 $$. If you provide the complete equation, I can give you the exact values for the slope and the $$ y $$ intercept.

Give the slope and the \( y \) intercept of the line \( y+4=- \) Slope \( = \) \( y \) intercept \( = \) Hint: Is your intercept written as a POINT?

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Give the slope and the \( y \) intercept of the line \( y+4=- \) Slope \( = \) \( y \) intercept \( = \) Hint: Is your intercept written as a POINT?

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