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21 votes
21 votes
Find the slope between :
(0,6
(8,-6)
This is for my hw.​

User Anatoli Beliaev
by
2.4k points

1 Answer

15 votes
15 votes

Answer:

Exact form: -3/2

Decimal Form: -1.5

Explanation:

Hello there!

We need to find out the slope of the given two coordinates/points, that are:

  • (0,6
  • (8,-6)

Solution:

We'll need to use the formulae that is used to find out the slope,that is:


\pink{\star}\boxed{\rm \: Slope = \cfrac{y_2 -y_1}{x_2 - x_1}} \pink{\star}

According to this question,here:


  • \rm \blue{\star} (y_2 , y_1) = (-6 , 6) \blue{\star}

  • \rm \blue{\star}(x_2 , x_1)= (8 , 0) \blue{\star}

So substitute them accordingly:

  • [Slope is denoted as m]


\rm \: m = \cfrac{ - 6 -( 6)}{8 - 0}

Simplify using PEMDAS rule.


\rm \: m = \cfrac{ - 12}{8}

-12/8 could be canceled.


\rm \: m = \cfrac{ - 6}{4}

-6/4 could also be canceled.


\boxed{ \rm \: m = \cfrac{ - 3}{2} \: or \: - \cfrac{3}{2} }

Or it could be represented as decimal:


\boxed{ \rm \: m = - 1.5}

Hence , the slope m will be -3/2 or -1.5


\rule{225pt}{2pt}

User Imri Barr
by
3.0k points