Question

Mihir Bhende asked Mar 6, 2023

117,925 views

2 Answers

Ryan Sam · Answer 1 · 2023-03-07T00:45:21+0000

SOLVING

$\Large\maltese\underline{\textsf{A. What is Asked}}$

Calculate the slope of the line between each pair of co-ordinates

$\Large\maltese\underline{\textsf{B. This problem has been solved!}}$

$\LARGE\textsf{Question 1}}$

The points given are,

$\begin{cases} \bf{(3,6)} \\ \bf{(4,-3) \end{cases}$

To find the slope
$\textbf{M}$ of this line,

we will utilise the
$\textbf{Slope Formula}$ .

The first thing to do is

to put in the co-ordinates

of the two points given.

$\bf{(-3-6)/(4-3)}$ | subtract on top and bottom

$\bf{(-9)/(1)}$ | divide on top and bottom

$\bf{-9}$

$\LARGE\textsf{Question 2}$

The points given this time are,

$\begin{cases} \bf{(-5,-3)} \\ \bf{(-3,-7)} \end{cases}}$

Last time we needed to

put in the co-ordinates.

Similarly, we ought to

put in the co-ordinates

in this problem.

$\bf{(-7-(-3))/(-3-(-5))}$ | simplify

$\bf{(-7+3)/(-3+5)}$ | add on top and bottom

$\bf{(-4)/(2)}$ | divide on top and bottom

$\bf{-2}$

$\cline{1-2}$

$\bf{Result:}$

$\bf{\begin{cases}\bf{Slope=-9} \\ \bf{Slope=-2} \end{cases}$

$\LARGE\boxed{\bf{aesthetic \\ot1 \theta l}}$