Question

A salt shaker company produces salt shakers of varying heights. They create

a table showing how many salt granules each size salt shaker holds. Does this
data represent a proportional relationship? Click on the correct response, then
answer the question below.
Height of Salt Shaker
Number of Salt Granules

Answer 1

Proportional and h.200=g

Explanation:

Answer 2

The data represents a proportional relationship because the number of salt granules (g) is directly proportional to the height of the salt shaker (h). The correct equation is C.
`\( h \cdot 200 = g \)`.

The provided data exhibits a proportional relationship between the height of the salt shaker and the number of salt granules it holds. As the height increases, the number of granules also increases in a consistent ratio.

The correct equation that models this relationship is
`\( h \cdot 200 = g \)`, where h represents the height of the salt shaker, and g represents the number of salt granules. This equation reflects the proportional nature, indicating that for every unit increase in height, 200 salt granules are added. Thus, the data represents a proportional relationship, and option c
`\( h \cdot 200 = g \)` accurately models this association.

The complete question is:
A salt shaker company produces salt shakers of varying heights. They create a table showing how many salt granules each size salt shaker holds. Does this data represent a proportional relationship? Click on the correct response, then answer the question below.

Height of Salt Shaker Number of Salt Granules

1 inch 200 granules

2 inches 400 granules

3 inches 600 granules

4 inches 800 granules

proportional

not proportional

Which of the following equations models this relationship?

a. h
`\cdot` 100 = g

b. h
`\cdot` 4 = g

c. h
`\cdot` 200 = g

d. h
`\cdot` 2=g