Question

Drag each tile to the correct box. not all tiles will be used.

Answer 1

Answer:

Answer:

                               

Step-by-step explanation:

Given

The attached graph

Required

Equations with higher unit rate

First, calculate the unit rate of the graph

Where:

So:

For the given options.

The unit rate is the coefficient of x

So:

Going by the above definition of unit rate.

The unit rates grater than the graph's from small to large are:

                               

                                   

Step-by-step explanation:

Answer 2

Answer:

$y=\frac{13}{6}x$             $y= \frac{11}{5}x$          $y = \frac{21}{9}x$          $y = \frac{19}{8}x$

Step-by-step explanation:

Given

The attached graph

Required

Equations with higher unit rate

First, calculate the unit rate of the graph

$m = \frac{y_2 - y_1}{x_2 - x_1}$

Where:

$(x_1.y_1) = (0,0)$

$(x_2.y_2) = (7,15)$

So:

$m = \frac{15 - 0}{7 - 0}$

$m = \frac{15}{7}$

$m = 2.143$

For the given options.

The unit rate is the coefficient of x

So: $y = \frac{19}{8}x$

Going by the above definition of unit rate.

$m = \frac{19}{8}$

$m = 2.375$

$y = \frac{27}{13}x$

$m = \frac{27}{13}$

$m = 2.077$

$y = \frac{21}{9}x$

$m = \frac{21}{9}$

$m = 2.333$

$y= \frac{11}{5}x$

$m= \frac{11}{5}$

$m= 2.20$

$y = \frac{15}{7}x$

$m = \frac{15}{7}$

$m = 2.143$

$y = \frac{31}{15}x$

$m = \frac{31}{15}$

$y = 2.067$

$y=\frac{13}{6}x$

$m=\frac{13}{6}$

$m=2.167$

The unit rates grater than the graph's from small to large are:

$y=\frac{13}{6}x$             $y= \frac{11}{5}x$          $y = \frac{21}{9}x$          $y = \frac{19}{8}x$

$m=\frac{13}{6}$              $m= \frac{11}{5}$           $m = \frac{21}{9}$            $m = \frac{19}{8}$