Topic $9$ : Readiness Assessme $\newline$ [s] Savvas Realize $\newline$ GEOMEIRY SPRING $2$ ND BLOCK $\newline$ Topic $9$ : Readiness Assessment $\newline$ Find each slope. Round to the nearest tenth. $\newline$ slope of $c=$ $\newline$ slope of $e=$ $\newline$ slope of $d=$

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Grade 8

Write linear functions: word problems

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Q. Topic

9

: Readiness Assessme

\newline

[s] Savvas Realize

\newline

GEOMEIRY SPRING

2

ND BLOCK

\newline

Topic

9

: Readiness Assessment

\newline

Find each slope. Round to the nearest tenth.

\newline

slope of

c=

\newline

slope of

e=

\newline

slope of

d=

Define Slope Formula: To find the slope of line $c$ , we need two points on the line. Let's say the points are $(x_1, y_1)$ and $(x_2, y_2)$ . The slope formula is $\frac{y_2 - y_1}{x_2 - x_1}$ .
Calculate Slope for Line c: Assuming we have the points for line c, we plug them into the slope formula. For example, if the points are $(1, 2)$ and $(3, 5)$ , the slope would be $(5 - 2) / (3 - 1)$ .
Calculate Slope for Line e: Calculating the slope for line $c$ with the example points gives us $\frac{3}{2}$ , which is $1.5$ when rounded to the nearest tenth.
Calculate Slope for Line $d$ : We repeat the same process for line $e$ . Find two points and use the slope formula.
Calculate Slope for Line d: We repeat the same process for line e. Find two points and use the slope formula.Let's say the points for line e are $(4, 3)$ and $(6, 9)$ . Plugging them into the slope formula gives us $(9 - 3) / (6 - 4)$ .
Calculate Slope for Line d: We repeat the same process for line e. Find two points and use the slope formula.Let's say the points for line e are $(4, 3)$ and $(6, 9)$ . Plugging them into the slope formula gives us $(9 - 3) / (6 - 4)$ .Calculating the slope for line e with the example points gives us $6 / 2$ , which is $3.0$ when rounded to the nearest tenth.
Calculate Slope for Line d: We repeat the same process for line e. Find two points and use the slope formula.Let's say the points for line e are $(4, 3)$ and $(6, 9)$ . Plugging them into the slope formula gives us $(9 - 3) / (6 - 4)$ .Calculating the slope for line e with the example points gives us $6 / 2$ , which is $3.0$ when rounded to the nearest tenth.Finally, we find the slope for line d using the same method. We need two points from line d.
Calculate Slope for Line d: We repeat the same process for line e. Find two points and use the slope formula.Let's say the points for line e are $(4, 3)$ and $(6, 9)$ . Plugging them into the slope formula gives us $(9 - 3) / (6 - 4)$ .Calculating the slope for line e with the example points gives us $6 / 2$ , which is $3.0$ when rounded to the nearest tenth.Finally, we find the slope for line d using the same method. We need two points from line d.If the points for line d are $(7, 8)$ and $(10, 14)$ , we use the slope formula to get $(14 - 8) / (10 - 7)$ .
Calculate Slope for Line d: We repeat the same process for line e. Find two points and use the slope formula. Let's say the points for line e are $(4, 3)$ and $(6, 9)$ . Plugging them into the slope formula gives us $(9 - 3) / (6 - 4)$ . Calculating the slope for line e with the example points gives us $6 / 2$ , which is $3.0$ when rounded to the nearest tenth. Finally, we find the slope for line d using the same method. We need two points from line d. If the points for line d are $(7, 8)$ and $(10, 14)$ , we use the slope formula to get $(14 - 8) / (10 - 7)$ . Calculating the slope for line d with the example points gives us $6 / 3$ , which is $2.0$ when rounded to the nearest tenth.