Geo Final Exam 2nd Semester

1

37

-7

4.4

9

1

Note: report your answer as a reduced proper fraction.

1

Use the triangle to determine the sine ratio for angle A.

1

Use the triangle to determine the measure of angle B.

18.9 deg

71.1 deg

20.1 deg

78.2 deg

1

7.8

14.7

6.3

12.3

1

92 deg

55 deg

33 deg

4 cm

1

∆WGI

∆GIW

∆WIG

∆IGW

1

100 ft

1

x=21 and y=16.5

x=39 and y=29

x=38.3 and y=25.6

x=21.7 and y=16

1

No, there is not enough information.

yes, by ASA

yes, by SAS

yes, by SSS

1

152

50

46

28

1

Note: Standard equation of a Circle: (x - h)²+ (y - k)² =r²

A

B

C

D

1

Note: Standard equation of a Circle: (x - h)²+ (y - k)² =r²

A

B

C

D

1

26 deg

52 deg

101 deg

128 deg

1

A water sprinkler covers the area shown in the figure below. It moves through the area at a rate of about 17 degrees per second. When the sprinkler starts at the far left position, how long will it take the reach the far right position?

20 sec

17 sec

5 sec

10 sec

1

A

B

C

D

1

10 deg

110 deg

100 deg

40 deg

1

right

obtuse

isosceles

acute

1

7 in

28 in

1

2

Stavka koja se može prevući		Odgovarajuća stavka
		Given
		Definition of a Bisector
		Vertical Angles are Congruent
		SAS Triangle Congruence Theorem

1

Determine the radius, r, of circle C. Round to the neartest mile.

1

Geo Final Exam 2nd Semester

Note: report your answer as a reduced proper fraction.

Use the triangle to determine the sine ratio for angle A.

Use the triangle to determine the measure of angle B.

Note: Standard equation of a Circle: (x - h)²+ (y - k)² =r²

Note: Standard equation of a Circle: (x - h)²+ (y - k)² =r²

A water sprinkler covers the area shown in the figure below. It moves through the area at a rate of about 17 degrees per second. When the sprinkler starts at the far left position, how long will it take the reach the far right position?

Determine the radius, r, of circle C. Round to the neartest mile.

Find the distance along the Earth's surface from Station 1 to Station 2. Round to the nearest mile.

Note: report your answer as a reduced proper fraction.

Use the triangle to determine the sine ratio for angle A.

Use the triangle to determine the measure of angle B.

Note: Standard equation of a Circle: (x - h)²+ (y - k)² =r²

Note: Standard equation of a Circle: (x - h)²+ (y - k)² =r²

A water sprinkler covers the area shown in the figure below. It moves through the area at a rate of about 17 degrees per second. When the sprinkler starts at the far left position, how long will it take the reach the far right position?

Determine the radius, r, of circle C. Round to the neartest mile.

Find the distance along the Earth's surface from Station 1 to Station 2. Round to the nearest mile.

Geo Final Exam 2nd Semester

Geo Final Exam 2nd Semester

Note: report your answer as a reduced proper fraction.

Use the triangle to determine the sine ratio for angle A.

Use the triangle to determine the measure of angle B.

Note: Standard equation of a Circle: (x - h)2 + (y - k)2 =r2

Note: Standard equation of a Circle: (x - h)2 + (y - k)2 =r2

A water sprinkler covers the area shown in the figure below. It moves through the area at a rate of about 17 degrees per second. When the sprinkler starts at the far left position, how long will it take the reach the far right position?

Determine the radius, r, of circle C. Round to the neartest mile.

Find the distance along the Earth's surface from Station 1 to Station 2. Round to the nearest mile.

Note: report your answer as a reduced proper fraction.

Use the triangle to determine the sine ratio for angle A.

Use the triangle to determine the measure of angle B.

Note: Standard equation of a Circle: (x - h)2 + (y - k)2 =r2

Note: Standard equation of a Circle: (x - h)2 + (y - k)2 =r2

A water sprinkler covers the area shown in the figure below. It moves through the area at a rate of about 17 degrees per second. When the sprinkler starts at the far left position, how long will it take the reach the far right position?

Determine the radius, r, of circle C. Round to the neartest mile.

Find the distance along the Earth's surface from Station 1 to Station 2. Round to the nearest mile.

Note: Standard equation of a Circle: (x - h)²+ (y - k)² =r²

Note: Standard equation of a Circle: (x - h)²+ (y - k)² =r²

Note: Standard equation of a Circle: (x - h)²+ (y - k)² =r²

Note: Standard equation of a Circle: (x - h)²+ (y - k)² =r²