23 point possible Answers to Homework Plane QUXT, plant QUVR

Slides:



Advertisements
Similar presentations
Postulates Definition: An assumption that needs no explanation. Examples: Through any two points there is exactly one line. Through any three points, there.
Advertisements

Lesson 1-2: Segments and Rays
Chapter measuring and constructing segments
Geometry Mrs. King Unit 1, Lesson 4
Lesson 1-3: Use Distance and Midpoint Formulas
1.3 Definitions and Postulates
Section 1.5 Segment & Angle Bisectors 1/12. A Segment Bisector A B M k A segment bisector is a segment, ray, line or plane that intersects a segment at.
Geometry: Linear Measure Day 2. Do Now: Homework: Struggles? Questions? Confusions? Ask Ask Ask! ** Look at #12 as a class. ** T intersects which plane?
Section 1-4: Measuring Segments and Angles
Use Midpoint and Distance Formulas
Chapter 1.3 Notes: Use Midpoint and Distance Formulas Goal: You will find lengths of segments in the coordinate plane.
Index Card Let’s start our stack of Theorems, Postulates, Formulas, and Properties that you will be able to bring into a quiz or test. Whenever I want.
1-2: Measuring & Constructing Segments. RULER POSTULATE  The points on a line can be put into a one-to-one correspondence with the real numbers.  Those.
Goal 1. To be able to use bisectors to find angle measures and segment lengths.
 Find segment lengths using midpoints and segment bisectors  Use midpoint formula  Use distance formula.
Day Problems 9/12/12 1.Name the intersection of plane AEH and plane GHE. 2.What plane contains points B, F, and C? 3.What plane contains points E, F, and.
1.3 Use Midpoint and Distance Formulas The MIDPOINT of a segment is the point that divides the segment into two congruent segments. A SEGMENT BISECTOR.
Unit 01 – Lesson 03 – Distance & Length
 Congruent Segments – › Line segments that have the same length.  Midpoint – › The point that divides a segment into two congruent segments.  Segment.
Solutions to HW 1. GKJ*9. B *2. GC10. G 3. G11. x = J12. (4,9) *5. EG *6. BA and BC *7. C 8. FK.
The symbol for “to intersect” is  We can find the intersection between sets of numbers, and we can also find the intersection of figures. The intersection.
SEGMENT ADDITION This stuff is AWESOME!. Can you see a shark?What about now?
Some Basic Figures Points, Lines, Planes, and Angles.
1-3: Measuring Segments. Today’s Objectives  Use The Ruler Postulate to calculate lengths of segments  Identify the midpoint of a segment, and apply.
1.3: Segments, Rays, and Distance
Warm-up Solve the following problems for x x – 5 = 2x 2.5x – 3 = 2x x – 7 = 4x - 3.
Lesson: Segments and Rays 1 Geometry Segments and Rays.
1-2: Measuring & Constructing Segments. RULER POSTULATE  The points on a line can be put into a one-to-one correspondence with the real numbers.  Those.
Bellwork 4) Suppose you know PQ and QR. Can you use the segment addition postulate to find PR? Explain.
Do Now Draw and label a figure for each relationship:
Measuring Segments UNIT 1 LESSON 3.
Use midpoint and distance formulas. Vocabulary Midpoint: the midpoint of a segment is the point that divides the segment into two congruent segments (It.
1.3 Measuring Segments and Angles. Postulate 1-5Ruler Postulate The distance between any two points is the absolute value of the difference of the corresponding.
Ch 1-5: Measuring Segments. A trip down memory lane… The number line.
Holt McDougal Geometry 1-2 Measuring and Constructing Segments 1-2 Measuring and Constructing Segments Holt Geometry Warm Up Warm Up Lesson Presentation.
Segment Measure LT: I can find and compare the lengths of segments.
4.1 Apply the Distance and Midpoint Formulas The Distance Formula: d = Find the distance between the points: (4, -1), (-1, 6)
9/14/15 CC Geometry UNIT: Tools of Geometry
Warm up (draw each one) 1) Vertical line m intersects a horizontal plane M at point O. 2) Horizontal plane P contains two lines k and n that intersect.
1 Lesson 1-3 Use Midpoint and Distance Formula. Warm Up 2 1.Find a point between A(-3,5) and B(7,5). 2.Find the average of -11 and 5. 3.Solve 4.Find 
Do Now 8/29/12 Name the intersection of each pair of planes or lines
1 Lesson 1-3 Measuring Segments. 2 Postulates: An assumption that needs no explanation. Postulate 1-1 Through any two points there is exactly one line.
GEOMETRY Section 1.3 Midpoint.
Objective: To find and compare lengths of segments.
Segments, Rays, and Distance
Midpoint and Distance Formulas
1-3 Measuring segments.
Measuring Segments Unit 1 Lesson 3.
2.1 Segment Bisectors Goal:
CHAPTER 1 SECTION 5.
Warm-up Solve the following problems for x x – 5 = 2x
Section Measuring Segments.
Do now Write your comparison on the Do Now Sheet..
Warm Up: Find the length of ST
1-3: Measuring Segments Geometry – Grade 7 Book page:20.
Bisector A bisector divides a segment into two congruent segments. l
Measuring Segments 1-3 (New Orleans Style). Measuring Segments 1-3 (New Orleans Style)
Chapter 1: Tools of Geometry
Segments, Rays, and Distance
Line Segment A line segment consists of two points called endpoints of the segment and all the points between them. A D H.
Use Midpoint and Distance Formulas
Use Midpoint and Distance Formulas
1-4 Measuring Segments (part 1).
The Distance and Midpoint Formulas
Section 1.3 Measuring Segments
Chapter 1 Section 3 Midpoint and Distance
Measuring Segments Skill 03.
Use Segments and Congruence & Midpoints
Find each segment length and determine if AB is congruent to CD
1.3 Use Midpoint and Distance Formulas
Presentation transcript:

23 point possible Answers to Homework Plane QUXT, plant QUVR 2 points each Plane QUXT, plant QUVR Plane TSRQ, plane TSWX Plane XTQU, plane XTSW Plane VWXU, plane VWSR 23 point possible

1-3 Measuring Segments

The distance between points A and B is the absolute value of the difference of their coordinates

Problem 1: Measuring Segment Lengths What is ST? What is UV? What is SV?

Problem 2: Segment Addition Postulate

If EG=59, what are EF and FG?

Problem 3: Comparing Segment Lengths When numerical expressions have the same value, you say they are equal (=). If two segments have the same length, then the segments are congruent () segments

Are 𝐴𝐶 𝑎𝑛𝑑 𝐵𝐷 congruent? Is 𝐴𝐵 𝑐𝑜𝑛𝑔𝑟𝑢𝑒𝑛𝑡 𝑡𝑜 𝐷𝐸 ? To find AC, could you subtract –2 from 5. Do you get the same result? Why?

Problem 4: Using the Midpoint Midpoint of a segment is a point that divides the segment into two congruent segments Segment Bisector: The point, line, ray, or segment that intersects a segment at its midpoint

Q is the midpoint of 𝑃𝑅 . What are PQ, QR, and PR?

U is the midpoint of 𝑇𝑉 . What are TU, UV, and TV?