Q(3, 2, 2) P(3,4,0) R R(1, 4, 2) O Figure 2: i. Calculate the size of angle PQR iii. The coordinate of A are (2,3,1). Show that P.Q and R are equidistant from A. iv. Let M be the midpoint of QR and T be the point which divides PM in the ratio 2:1. Explain why T, but not A, is the centre of the circle through P,Q and R.

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter6: Circles
Section6.3: Line And Segment Relationships In The Circle
Problem 40E: Circles O, P, and Q are tangent as shown at points X, Y, and Z. Being as specific as possible,...
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Q(3, 2, 2)
P(3,4,0)
R
R(1, 4, 2) O
Figure 2:
i. Calculate the size of angle PQR
iii. The coordinate of A are (2,3,1). Show that P.Q and R are equidistant from A.
iv. Let M be the midpoint of QR and T be the point which divides PM in the ratio
2:1. Explain why T, but not A, is the centre of the circle through P,Q and R.
Transcribed Image Text:Q(3, 2, 2) P(3,4,0) R R(1, 4, 2) O Figure 2: i. Calculate the size of angle PQR iii. The coordinate of A are (2,3,1). Show that P.Q and R are equidistant from A. iv. Let M be the midpoint of QR and T be the point which divides PM in the ratio 2:1. Explain why T, but not A, is the centre of the circle through P,Q and R.
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