The model is appropriate since there is a constant rate of change between the two variables."
On plotting the given function we can say that it is a equation of line
Also there is a constant rate of change between two variables C and m
So we can say conclude that from the given options third option is correct.
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Given that , Jill has a coin collection
According to the given condition she currently has 40 coins and will add 2 new coins in the collection each month
According to her the model that represents the given situation is given by the function C(m) = 40 + 2m
where is the number of coins in her collection and m is the number of months that have passed
We have to find out that which of the statements best describes the appropriateness of her model
The given options are
The model is not appropriate since the two variables are related exponentially
The model is not appropriate since the domain of the function must be integral values.
The model is appropriate since there is a constant rate of change between the two variables.
The model is appropriate since there is a constant percent rate of change between the two variables
We can graph the function
[tex]\rm C(m) = 40 +2m[/tex]
On plotting the given function we can say that it is a equation of line
Also there is a constant rate of change between two variables C and m
So we can conclude that from the given options third option is correct.
For more information please refer to the link given below
https://brainly.com/question/11897796
