Corresponding Angles
Alternate Int/Ext Angles
Consecutive Angles
Parallel/ Perp. Lines
Proofs
100

How many pairs of corresponding angles are there?

4 pairs

100
How many alternate interior and exterior angles are there (for each)?

2 pairs

100

How MANY pairs of consecutive angles are there?

2 Pairs

100

What is true about the slopes of parallel lines?

Slopes are the same, i.e. equal

100

Step 2: 

<2 and <4 are supp. by Linear Pair Thm.

200

What are the corresponding pairs?

(1, 5) and (2, 6) and (3, 7) and (4, 8)

200

What are the alternate interior angles? exterior? LABEL!!

Interior (3, 6) and (4, 5)

Exterior (1, 8) and (2, 7)

200

What are the consecutive pairs?

(4, 6) and (3, 5)

200

What are true about perpendicular lines?

Slopes are opposite reciprocal

200

Step 3: 

m<2 + m<4 = 180 degrees by def. of supp. <'s.

300

m<8 = 130 and m< 4 = 33x - 2; find x.

x = 4

300

m<1 = 2x +14 and m<7 = 3x + 8; find x.

x = 6

300

m<4 = (6x + 13) and m<6 = (10x - 25); find x. 

x = 12

300

(#16 b) Write the equation of a line perpendicular to y = 1/2x + 5 with y-int. of -2.

y = -2x - 2

300
Step 4: 

m<2 + m<4 = m<4 + m<6 by transitive prop.

400

(#4) m<2 = (4x - 1) and m<6 = (y - 31) and m<8 = 105 degrees; what is x + y?

x + y = 125

400

m<3 = 15x + 10 and m<5 = 17x - 2; what's the m<7?

m<7 = 100 degrees

400

m<3 = (39x + 8) and m<5 = (19x - 2); find m<1.

m<1 = 55 degrees

400

(#16 c) Line parallel to ine 3x + 4y + 8 = 0 with y-int. of 4.

y = -3/4x + 4

400

Step 5: 

m<2 = m<6 by subtraction property of equality

500

(#3) m<3 = (x2 + 15) and m<7 = 8x, then which of the following statements are true?

a. x = 5     b. x = 3 

c. m<3 = 40 degrees     e. m<3 = 24 degrees

500

m<2 = (x2 -18) and m<7 = (10 - 7x); find m<7.

m<7 = 31 degrees

500

(#1, 2) m<3 = (3x - 18) and m<5 = (y + 25) and m<7 = 75 degrees; find x and y.

x =31; y = 80

500

(#16 d) Line perpendicular to line 2x - 5y = 15 that passes through (10, 1).

y = -5/2x +26

500

Step 6:

East St ll West St b/c corresponding angles <2 and <6  have equal measure.