Notes Name: __________________________________ Pre-Algebra Date: ____________________Period: ________ 13.4 – Slope-Intercept Form I. Linear Equations A. Vocabulary __________________________ means “related to lines”. A _______________________ There are three main forms in which you can write linear equations. You only need to know slopeintercept form for now. _______________________ is any equation whose graph is a line. Slope-Intercept Form The slope-intercept form of a linear equation is: y = mx + b ***In order for you to identify the slopemand y-intercept forline the problems below, you need = slope of the to make sure the linear equation is written in slope-intercept form: y = mx + b. If it’s not, change it so that it is! b = the y-intercept Examples x & y = the x-coordinate and y-coordinate of a point (x,y) on the line Directions: Identify the slope and the y-intercept of each linear equation. Ex) y = -2x + 1 Ex) y = x – 4 m = ________ b = _________ m = _________ b = __________ Ex) y = 1 x+3 2 m = _________ b = __________ 3 5 Ex) y = x – 7 m = _________ b =__________ Ex) y = 11x Ex) y = -x Ex) y = -4 Ex) y = 0 m = ________ b = _________ m = _________ b = __________ m = _________ b = __________ m = _________ b =__________ III. Y-Intercept A. Vocabulary You can find the ____________________ where a line crosses the __________________. The ____________________ is the y-coordinate of the point where the line crosses the y-axis. We represent the y-intercept using the letter _______________. Observations about the Y-Intercept The x-coordinate of the point with the y-intercept is always _______________. When you are graphing a line using the y-intercept, you should start off by looking for a point in the form: __________________. Examples: Directions: Identify the y-intercept of the line. Ex) b = ___________________________ Ex) b = ______________________
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