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worty [1.4K]
2 years ago
11

How to find slope of any given line segment?

Mathematics
1 answer:
aniked [119]2 years ago
5 0

 Best Answer:<span>  </span><span>I'll make one up and explain how to do it. 

Lets say your two points are (2,6) and (-4,7) 

To start with you need to use the point-slope formula which is y2-y1/x2-x1 

Remember (x,y), Thus we have 

7-6/-4-2 = 1/-6; So out slope is -1/6 

Now lets use the following equation y = mx+b to solve for b which is the y-intercept. By substitution of either order pair we can solve for b 

6 = 2(-1/6)+b; distribute the 2 
6 = -2/6+b; add 2/6 to each side to isolate b 
6+2/6 = b; put 6 over 1 
6/1+2/6 = b; get a common denominator between 6/1 and 2/6 which is 6 
6(6/1)+2/6 = b ; distribute 
36/6+2/6 = b; add these up 
38/6 = b; reduce to lowest terms by dividing by 2 to each 
19/3 = b 

So our final equation is y = -1/6x+19/3 </span>
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2 years ago
Read 2 more answers
D. 9x-X+5x =260<br> Bx= 200
yan [13]

Answer:

We first must solve for x

9x-x+5x=260\\13x=260\\x=30

When we have x, we put it in to the second equation

Bx=200\\\\B=\frac{200}{x} \\\\B=\frac{200}{30}\\\\B=\frac{20}{3}

8 0
2 years ago
Mr. Simpson is buying jerseys for his High School football team. Thejerseys cost $0 each and there is a processing fee of $65 to
Rina8888 [55]

ANSWER

The linear equation is: y = 80x + 65

Te cost for 40 football jerseys: $3265

EXPLANATION

Let 'x' be the number of jerseys and 'y' the cost of x jerseys.

Each jersey costs $80, so the cost of x jerseys is 80x. There's also an extra fee for procesing of $65, which is the same no matter how many jerseys they buy.

Therefore, the cost 'y' of x jerseys is:

y=80x+65

Now we want to know the cost of 40 football jerseys, so we just have to replace x by 40 and solve:

\begin{gathered} y=80\cdot40+65 \\ y=3200+65 \\ y=3265 \end{gathered}

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8 months ago
PLEASE HELP
borishaifa [10]
The answer should be the second one y=37
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3 years ago
The volume of a cube depends on the length of its sides. This can be written in function notation as v(s). What is the best inte
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