Topic
Q:
Which set of numbers is a Pythagorean triple?
Q:
Write and evaluate an absolute value expression using the \( x \)-coordinates or the
\( y \)-coordinates of the points to calculate the distance between each location.
\( \begin{array}{ll}\text { (a) The bank and the post office } & \text { (b) The middle school and the bakery } \\ \text { (c) The market and the playground } & \text { (d) The orthodontist and the post office }\end{array} \)
Q:
24. [8.6] Is the line containing the points \( P_{1}(-4,2) \) and \( P_{2}(1,6) \) parallel, perpendicular,
or neither to the line containing the points \( Q_{1}(2,-4) \) and \( Q_{2}(7,0) \) ?
Q:
Which number completes this Pythagorean triple?
Q:
Examples 1 and 2
1. Triangle \( X Y Z \) has vertices \( X(0,2), Y(4,4) \), and \( Z(3,-1) \). Graph \( \triangle X Y Z \) and its image
after a rotation of \( 180^{\circ} \) counterclockwise about \( Z \).
Q:
2. จงหาสมการเส้นตรงที่ตั้งฉากกับเส้นสัมผัสกับวงกลม \( x^{2}+y^{2}-4 x-1=0 \) ที่จุดสัมผัส \( (3,-2) \)
Q:
16. [8.4] Find the slope of the line containing the points \( P_{1}(-8,3) \) and \( P_{2}(-8,-1) \)
Q:
For a project in her Geometry class, Ai Mi uses a mirror on the ground to measure the height of
her school building. She walks a distance of 7.95 meters from the building, then places a mirror
flat on the ground, marked with an X at the center. She then walks 2.3 more meters past the
mirror, so that when she turns around and looks down at the mirror, she can see the top of the
school clearly marked in the X . Her partner measures the distance from her eyes to the ground
to be 1.15 meters. How tall is the school? Round your answer to the nearest hundredth of a
meter.
Q:
Exercise 8.1
1. Sketched below is the graph of \( y=2 x+4 \)
a) Determine the coordinates of \( A \) and \( B \) :
b) Determine the length of \( A B \).
Q:
\( \Delta \mathrm{KL} \cong \triangle \mathrm{MNO} \). Complete the congruence statement.
\( \Delta \mathrm{NOM} \cong \) ?
\( \triangle \mathrm{NOM} \cong \Delta \square \)
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