Question

Consider the formula P = \dfrac{ H\cdot d}{m}P=

m
H⋅d
​
P, equals, start fraction, H, dot, d, divided by, m, end fraction, where
PPP represents productivity of a camel,
HHH represents the area of a hump and is measured in square meters (\text{m}^2)(m
2
)left parenthesis, start text, m, end text, squared, right parenthesis,
ddd represents distance a camel can travel, and is measured in meters (\text{m})(m)left parenthesis, start text, m, end text, right parenthesis, and
mmm represents the mass a camel can carry, and is measured in kilograms (\text{kg})(kg)left parenthesis, start text, k, g, end text, right parenthesis.
Select an appropriate measurement unit for productivity of a camel.

Answer 1

`(kg)/(m^(3))`

Explanation:

Answer 2

The productivity is measured in cubic meters per kilogram.

Explanation:

For the formula for the productivity
`P` of the camel

`P = ( H\cdot d)/(m)`

where
`H` is the area of the hump and is measured in square meters,
`d` is the distance the camel can travel (measure in meters), and
`m` is the mass of the camel (measured in kilograms
`kg` ).

Then, the productivity of the camel is measure in

`P=(meters^2\:*meters)/(kilograms)`

`P=(m^3)/(kg)`

cubic meters per kilogram.