a. Construct two chords on the coin. b. What is a chord? c. Do the chords need to be congruent?
a. Construct two chords on the coin. b. What is a chord? c. Do the chords need to be congruent?
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:MASTERY PERFORMANCE TASK
Opt #2 Twinning Did You Plan This?
2.
In another part of the campground, while Oscar was digging he found
some archeological artifacts. He thinks that he might have found a part
of a Roman coin. He emails an archaeologist to discover what type of
coin he found. During the first two centuries of the Roman Empire
there were many different denominations and sizes of coins. In order to
identify the coin, it is necessary to determine the diameter of the coin.
The archaeologist explains that you must, "Construct two chords on
the coin, then construct the perpendicular bisectors of the chords." The
email seems incomplete. Help Oscar perform the steps and answer his
questions.
a. Construct two chords on the coin.
b. What is a chord?
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c. Do the chords need to be congruent?
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d. Can the chords intersect?
e. Construct the perpendicular bisector of the chords.

Transcribed Image Text:MASTERY PERFORMANCE TASK
Opt #2 Twinning - Did You Plan This?
Oscar purchased land on which to build a campground. Use your
geometry skills to help Oscar make decisions as he sets up his camp.
1.
The building plan contains a central area with a pool, playground, and
basketball courts, as shown, Oscar plans to build a bathroom that is
equidistant from the basketball courts, the playground, and the pool.
a. Which point of concurrency of a triangle should Oscar use to
determine the location of the bathroom? Explain your reasoning.
b. Use a construction to determine the location of the bathroom.
Do not erase any construction marks.
Playground
Basketball
Courts
Pool
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