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1 vote
Which best describes the function on the graph?

direct variation; k2
direct variation; k
inverse variation; k
inverse variation; k = 2

2 Answers

3 votes

Answer:

D

Step-by-step explanation:

User Seyed
by
6.9k points
7 votes

Question:

Which best describes the function on the graph?

a. direct variation; k = 2

b. direct variation; k = 1/2

c. inverse variation; k = 1/2

d. inverse variation; k=2

The image of the graph is attached below:

Answer:

Option d: inverse variation; k = 2

Step-by-step explanation:

An inverse variation of two variable in which if one of the variable increases, then the other variable decreases at the same rate.

Also , if one of the variable decreases, then the other variable increases at the same rate.

An inverse variation never passes through the origin.

An inverse variation is represented by the equation
xy=k or
y=(k)/(x)

Thus, substituting k=2 in the equation
y=(k)/(x), we get,


y=(2)/(x)

Thus, the image of the graph
y=(2)/(x) is attached below:

Hence, the solution is inverse variation; k=2

Which best describes the function on the graph? direct variation; k2 direct variation-example-1
Which best describes the function on the graph? direct variation; k2 direct variation-example-2
User Rshev
by
7.3k points