(B) 8. The length of a segment can be found two ways. 1. Counting spaces 2. Subtracting (We are...

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PSAT – QUESTION OF THE DAY (B) 8

Transcript of (B) 8. The length of a segment can be found two ways. 1. Counting spaces 2. Subtracting (We are...

Page 1: (B) 8. The length of a segment can be found two ways. 1. Counting spaces 2. Subtracting (We are finding distance so we take the difference) Find the.

PSAT – QUESTION OF THE DAY

(B) 8

Page 2: (B) 8. The length of a segment can be found two ways. 1. Counting spaces 2. Subtracting (We are finding distance so we take the difference) Find the.

FINDING ANGLE MEASURES USING CLOCKS

Page 3: (B) 8. The length of a segment can be found two ways. 1. Counting spaces 2. Subtracting (We are finding distance so we take the difference) Find the.

SEGMENT AND ANGLE ADDITION

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LENGTH OF A SEGMENT

The length of a segment can be found two ways.

1. Counting spaces2. Subtracting (We are finding distance so

we take the difference)Find the length of segment AB.

B – A = 4 – (-2) = 6

There is no such thing as a negative distance.

Page 5: (B) 8. The length of a segment can be found two ways. 1. Counting spaces 2. Subtracting (We are finding distance so we take the difference) Find the.

SEGMENT AND ANGLE ADDITION POSTULATES

The segment and angle addition postulates say that you can add two angles together to get a larger angle and two segments together to get a larger segment.

For Example: AB + BC = AC

How long is segment AC?15 units

CBA

10 5

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SEGMENT AND ANGLE ADDITION POSTULATES

<AOB = 43 and <BOC = 15What is the measure of <AOC?

<AOB + <BOC = <AOC 43 + 15 = <AOC

58 = <AOC

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SEGMENT AND ANGLE ADDITION POSTULATES

XZ = 17 and YZ = 11What is the length of segment XY?

XY + YZ = XZXY + 11 = 17

XY = 6

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SEGMENT AND ANGLE ADDITION POSTULATES

<ABC = 124. Find the measure of x.

Top < + Right < = Total <<ABD + <DBC = <ABC (3x+1) + (4x-3) = 124

7x – 2 = 124 7x = 126

x = 18

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MIDPOINTS

A midpoint of a segment is a point that divides a segment into two equal pieces. Small dash marks are used to show that the two halves are equal.

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MIDPOINTS

M is the midpoint of AB. AM = 3x-6 and MB = 5x-12. Find the measure of x.

3x – 6 = 5x – 126 = 2x3 = x

3x-6

5x-12

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HOMEWORK

Geometry:Pg 29 (1,8-13,17,27-30,33,43,45,65,70)

Honors Geometry:Pg 29 (1,8-13,17,27-30,33,65,70,71,75-

78)

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HONORS GEOMETRY

In Pairs, work on the following problems: Pg 32 (75-78).

Please draw the picture and label it for each problem.

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