Years after their famous race, the tortoise and the hare agree on a re-match. As they begin the race, the tortoise plods along at
2
1
2
2
1
2
mph, slow but confident. The hare zips out at
8
1
2
8
1
2
mph, determined not to repeat his original mistake... and he doesn't! The hare never slows down, and reaches the finish line 45 minutes (that is,
3
4
3
4
of an hour) before the tortoise.
- a. Did they run the same amount of time as each other?
- b. Did hey run the same distance?
- c. Clearly define and label the two variables in this problem. Note that your answers to (a) and (b) will have a lot to do with how you do this?
- d. Based on your variables, write the equation
d
=
r
t
d=rt for the tortoise.
- e. Based on your variables, write the equation
d
=
r
t
d=rt for the hare.
- f. Now answer the question: how long did the tortoise run?
"This is the "main" book in Kenny Felder's "Advanced Algebra II" series. This text was created with a focus on 'doing' and 'understanding' algebra concepts rather than simply hearing about them in […]"