to add the bwo vectors add the x's and add the y's yes Congruence Transformations A Hole in One The figure shows a plan for one hole of a miniature golf cOUre the hole is at point H. Each unit of the coordinate plane renE

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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to add the two vectors
2> d2>
yes
notice if we drew in a vector from T to H and counted, we would get <6-1
Congruence Transformations
add the x's and add the y's
meter.
BX
1. When a player hits the ball in a straight line from T to H, the path of the ball can be
represented by a translation. What is the translation vector? How far does the ball
travel? Round to the nearest tenth.
2. The designer of the golf course decides to make the hole more difficult by placing a
barrier between the tee and the hole, as shown. To make a hole in one, a player must hit
the ball so that it bounces off wall
aim for? Explain your answer.
3. Write the path of the ball in Problem 2 as a composition of two translations. What is the
total distance that the ball travels in this case? Round to the nearest tenth.
DC?
What point along the wall should a player
Transcribed Image Text:to add the two vectors 2> d2> yes notice if we drew in a vector from T to H and counted, we would get <6-1 Congruence Transformations add the x's and add the y's meter. BX 1. When a player hits the ball in a straight line from T to H, the path of the ball can be represented by a translation. What is the translation vector? How far does the ball travel? Round to the nearest tenth. 2. The designer of the golf course decides to make the hole more difficult by placing a barrier between the tee and the hole, as shown. To make a hole in one, a player must hit the ball so that it bounces off wall aim for? Explain your answer. 3. Write the path of the ball in Problem 2 as a composition of two translations. What is the total distance that the ball travels in this case? Round to the nearest tenth. DC? What point along the wall should a player
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