a. The perpendicular bisector of JK is the perpendicular to f that passes through P. b. Draw an arc with center Y of any radius greater than half of YZ. Repeat this with center Z using the same radius. Note, that you have to make sure the two arcs cross. c. Use the straightedge to draw a line and indicate a point A on the line.

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter1: Vectors
Section1.2: Length And Angle: The Dot Product
Problem 6AEXP
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Activity 3: Figure It Out
Direction: Construct a diagram based on the given statements from basic constructions of
angle, different lines, and segments.
a. The perpendicular bisector of JK is
the perpendicular to f that passes
through P.
b. Draw an arc with center Y of any
radius greater than haif of YZ.
Repeat this with center Z using the
same radius. Note, that you have to
make sure the two arcs cross.
ano
c. Use the straightedge to draw a line
and indicate a point A on the line.
d. Extend the side of the new angle
through P, giving the desired parallel.
em
e. Draw an arbitrary arc with center G of
the given angle, then with the same
compass setting redraw the arc with
center G'.
Transcribed Image Text:Activity 3: Figure It Out Direction: Construct a diagram based on the given statements from basic constructions of angle, different lines, and segments. a. The perpendicular bisector of JK is the perpendicular to f that passes through P. b. Draw an arc with center Y of any radius greater than haif of YZ. Repeat this with center Z using the same radius. Note, that you have to make sure the two arcs cross. ano c. Use the straightedge to draw a line and indicate a point A on the line. d. Extend the side of the new angle through P, giving the desired parallel. em e. Draw an arbitrary arc with center G of the given angle, then with the same compass setting redraw the arc with center G'.
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