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Transcript
Geometry Chapter 1
1)
Name the plane and 2 lines.
2)
Find the length and midpoint of BC .
3)
K is the midpoint of JL . JK  6 x and KL  3x  3 . Find JK, KL and JL.
4)
D is between C and E. CE  6 x , CD  4x  8 and DE  27 . Find CE.
5)
6)
7)
8)
The map shows a linear section of Highway 10. Today, Mr. Mesick and Mr. Paddock plan to
drive 360 miles from St. Paul to Jasper. They will stop for lunch in Riverwood, which is at the
midpoint of the trip. If they have already traveled 55 miles this morning, how much farther do
they need to travel before they stop for lunch?
A.
180 miles
B.
125 miles
C.
270 miles
D.
145 miles
E.
305 miles
F.
None of the Above
mIJK  57 and mIJL  20 . Find mLJK .
A.
mLJK  37
B.
mLJK  77
C.
mLJK  77
D.
mLJK  40
E.
mLJK  37
F.
None of the Above
Find the measure of the complement of M , where mM  31.1 .
A.
58.9˚
B.
31.1˚
C.
148.9˚
D.
121.1˚
E.
211.1˚
F.
None of the Above
Which angles are adjacent and form a linear pair?
A.
 5 and  2
B.
 1 and  2
C.
 2 and  3
D.
 2 and  4
E.
 3 and  4
F.
None of the Above
9)
Use the Distance Formula to find the distance, to the nearest tenth, from T(4, -2) to U(-2, 3). Then,
find the midpoint.
10)
Find the measure of  LMQ.
11)
12)
A.
68˚
B.
112˚
C.
90˚
D.
138˚
E.
22˚
F.
None of the Above
XZ bisects  WXY, and m  WXY = 180˚. What is the m  ZXY? (Hint: Draw a picture)
A.
45˚
B.
135˚
C.
110˚
D.
90˚
E.
180˚
F.
None of the Above
Name the intersection of line n and AC .
A.
point A
B.
point B
C.
point C
D.
point D
E.
point n
F.
None of the Above
13)
14)
What are the coordinates of the midpoint of GH with endpoints G(-2, 5) and H(4, 1)?
A.
(-6, 4)
B.
(-3, 2)
C.
(1, 3)
D.
(2, 6)
E.
(-1, 3)
F.
None of the Above
What is the measure of RT ?
A.
5
B.
26
C.
16
D.
32
E.
40
F.
None of the Above
15)  A and  B are complementary. Find the measure of the two angles if one angle is 10 more than the
other.
16)  A and  B are supplementary. Find the measure of the two angles if one angle is 20 less than 3
times the other.
17)
Find x and y using angle relationships.
(6x)°
(15x + 75)˚
(3y)˚