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Point Q is on line segment \overline{PR}
PR
. Given PQ=x,PQ=x, QR=6,QR=6, and PR=2x-10,PR=2x−10, determine the numerical length of \overline{PQ}.
PQ

.
Y is between X and Z. YZ=8 and XZ=10. Find XY.
Name and define the five Platonic solids and their characteristics.
Suppose that in a certain metric geometry satisfying Axioms D − 1 to
D − 3, points A, B, C, D are collinear and
AB = 4 = AC , BC = 6 , BD = 3 = CD , AD = 2
What betweenness relations follow? (Note: no ruler postulate, so use def.
of between)
Name and define the five Platonic solids and their characteristics.
Three geometrical problems that date back to the early days of Greek
geometry and often referred to as the Three Classical Problems, are
solved by purely geometric means using only a straight edge and a
compass. Name the three classical problems and illustrate them with drawings.
Three geometrical problem that date back to the early day of greek geometry and often referred to as the three classical problems are solve by purely geometric mean using only a straight edge and compass.name the three classical problems and illustrate them with drawings.
Suppose that in a certain metric geometry satisfying Axioms D − 1 to D − 4, points A, B, C, D are collinear and
AB = 4 = AC , BC = 8 , BD = 3 , CD = 5 , AD = 1

What betweenness relations follow? ( Since the ruler postulate
follows, you can use a diagram.)
∠1 and ∠2 are complementary angles. Given the measure of ∠1, find m∠2.
Assume that Q is the midpoint of PR. Find x.
PQ = 3x + 7, QR = 5x − 19
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