Evelyn walks on a treadmill for at least 1 hour but not more than 2 hours. She walks at an average rate of 3.5 miles per hour. The distance Evelyn walks in t hours is represented by a function. r(t)=3.5t What is the practical domain of the function? All real numbers. All real numbers from 1 to 2, inclusive. All integers from 1 to 2, inclusive. All multiples of 3.5 between 3.5 and 7, inclusive.
think about it, I have shown a few of these
integers are whole numbers, so deffinetly use those in domains
at least 1, at most 2... hhmmm?
sorry my wifi is messing up
i think it is B
no, remember, integers
You need to know two main things for this problem: 1) The time needs to be \(\text{1 hour} \le x \text { } \le \text{2 hours}\) because she can be on the treadmill for at least 1 hour but not more than 2 hours (which means she must stop at 2 hours). 2) Ask yourself: Can time be represented as a decimal or can it only be represented as integers?
oooooooohhh... but it says practical, earlier I was with @newmar and it said just "domain"
oo ok C all integers
I gtg, good luck!
ok thx
Nope it is not C
so not integers
I can say time to be as 1 hour or 1.5 hours if I'd like.
talk to @calculusxy , he knows
@TGstudios It's a "she"
Since time can also be represented as decimals, we know that it cannot only be limited to integers. Therefore, since real numbers also include decimals it must be that it's all real numbers between 1 and 2, inclusive.
wait it is B i said that in the beginning
thank you
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