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Elina [12.6K]
3 years ago
8

wo quantities are related, as shown in the table: x y 2 2 4 5 6 8 8 11 Which equation best represents the relationship?

Mathematics
1 answer:
balandron [24]3 years ago
7 0
These quantities are related linearly with slope
3/2. without knowing the answer choices I can only give you examples of equations that fit

y-2=3/2(x-2). or y=3/2(x) -1

etc
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Please Help Me Out Show You Work :) I will appreciate much
liberstina [14]

Step-by-step explanation:

6)

k =  \frac{6}{4}  \\ k =  \frac{3}{2}

7)

\frac{ab}{mn}  =  \frac{bc}{no}  =  \frac{cd}{op}  =  \frac{da}{pm}

8)

y = 8 ( \frac{3}{2} ) \\ y = 12

z = 6 ( \frac{3}{2} ) \\ z = 9

9)

5k = 8 \\ k =  \frac{8}{5}  \\ x( \frac{8}{5}) = 32 \\ x = 20ft

5 0
2 years ago
Maya can run 18 miles in 3 hours, and she can bike 18 miles in 2 hours. When Maya biked for 3 hours and then ran for 1 hour and
solmaris [256]

Answer: 8

Step-by-step explanation: Speed is distance/time

18/3 = 6 miles per hour running

18/2 = 9 miles per hour biking

3 hour bike = 27 miles

1.50 hour run (0.50 because 30 minutes is half of an hour) = 9 miles

27 + 9/3 + 1.50 = 36/4.5 or 8

4 0
3 years ago
Part B
Yuki888 [10]
The answer is 2.625$ rounded up  to 2.63$
3 0
3 years ago
ASAP PLEASE HELP!!!!
zzz [600]

Answer:

It will take Josie 80 minutes to run 10 miles.

Step-by-step explanation:

We can set up a proportion between the number of minutes she runs to the number of miles she runs. From what we know in the equation, we know that it takes her 24 minutes to run 3 miles, and it takes x minutes to run 10 miles. We can represent this in a proportion!

We know that the ratio of 24:3 will be the same for any number of miles, so we can say

\frac{24}{3} =\frac{x}{10\\}

We can solve this by first simplifying the left hand side then isolation x by multiple both sides of the equation by 10.

24/3 = 8

8 = \frac{x}{10}

80 = x

It will take Josie 80 minutes to run 10 miles.

8 0
3 years ago
Read 2 more answers
What is vertex on a graph
dusya [7]
The vertex is the highest point on a downward-opening parabola or the lowest point on an upward-opening parabola. 

6 0
3 years ago
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