The function \( m(t) = 70t + 750 \) represents the amount of money Kaylee has saved after \( t \) weeks. Given that she plans to save for 10 weeks, the most appropriate domain for \( t \) (the time in weeks) is from 0 to 10.
Thus, the most reasonable domain for this context is:
A. 0 to 10
However, since "0 to 10" is not listed in your options, we should interpret the total amount she will have saved after those 10 weeks, which will be:
\[ m(10) = 70 \cdot 10 + 750 = 700 + 750 = 1450 \]
So in terms of the amount of money saved, after 10 weeks, she will have saved between her initial amount of $750 and the final amount of $1450, which is why we evaluate based on the amounts given.
However, from the options:
- A. 0 to 110
- B. 0 to 750
- C. 10 to 70
- D. 10 to 1450
- E. 750 to 1450
D. 10 to 1450 seems to be the closest match for the context provided, because it signifies the progression from the saving period (10 weeks) to the total amount saved.
Given these options and the context, D. 10 to 1450 would be the most suitable.