test 1 - review
Uniform Motion Problems - Notes In some problems, the distance by each object is given. In these problems we get two distance equations. Each of the equations will contain two different unknowns, so two more equations will be needed. The diagrams for these types of Uniform Motion Problems usually look like: D1
D2
40
40
(a) R1T1 = 40
(b) R2T2 = 40
Algebra II Lesson 74
Uniform Motion Problems - Notes Friar Tuck rode 24 miles to the fair in Nottingham at a leisurely pace. He stayed to long at the fair and had to double his speed on the way back in order to get home on time. If his total traveling time was 9 hours, how fast did he travel in each direction? What were the times?
Algebra II Lesson 74
Uniform Motion Problems - Notes Bernard raced twice as fast as the local challenger. For this reason he raced 120 miles in 3 hours less than it took the challenger to race 105 miles. How fast did each of them race? What was the time of each racer?
Algebra II Lesson 74
D2
40
40
(a) R1T1 = 40
(b) R2T2 = 40
Algebra II Lesson 74
Uniform Motion Problems - Notes Friar Tuck rode 24 miles to the fair in Nottingham at a leisurely pace. He stayed to long at the fair and had to double his speed on the way back in order to get home on time. If his total traveling time was 9 hours, how fast did he travel in each direction? What were the times?
Algebra II Lesson 74
Uniform Motion Problems - Notes Bernard raced twice as fast as the local challenger. For this reason he raced 120 miles in 3 hours less than it took the challenger to race 105 miles. How fast did each of them race? What was the time of each racer?
Algebra II Lesson 74
