- List of Lessons
- 1.1 Points, Lines, and Planes
- 1.2 Measuring Segments
- 1.3 Measuring Angles
- 1.4 Addition Postulate
- 1.5 Angle Pairs
- Unit 1 Review
- Unit 1 Algebra Review
- 2.1 Reasoning and Proof
- 2.2 Intro to Proofs
- 2.3 More with Proofs
- Unit 2 Review
- 3.1 Lines and Angles
- 3.2 Properties of Parallel Lines
- 3.3 Proving Lines Parallel
- 3.4 Parallel Lines and Triangles
- 3.5 Equations of Lines in the Coordinate Plane
- 3.6 Slopes of Parallel and Perpendicular Lines
- Unit 3 Review
- Unit 3 Algebra Review
- 4.1 Triangles
- 4.2 SSS and SAS
- 4.3 ASA and AAS
- 4.4 CPCTC and HL
- Unit 4 Review
- Unit 4 Algebra Review
- 5.1 Polygon Angles
- 5.2 Parallelogram Properties
- 5.3 Conditions for Parallelograms
- 5.4 Rhombuses and Rectangles
- 5.5 Conditions for Rhombuses and Rectangles
- 5.6 Kites and Trapezoids
- Unit 5 Review
- Unit 5 Algebra Skillz Review
- 6.1 Similar Figures
- 6.2 Prove Triangles Similar
- 6.3 Side Splitter Theorem
- Unit 6 Review
- Unit 6 Algebra Review
- Semester Exam Review
- 7.1 Pythagorean Theorem and Its Converse
- 7.2 Special Right Triangles I
- 7.3 Special Right Triangles II
- 7.4 Trig Ratios
- 7.5 Inverse Trig Functions
- Unit 7 Review
- Unit 7 Algebra Review
- 8.1 Transformations
- 8.2 Reflections
- 8.3 Rotations
- 9.1 Parallelograms and Triangles
- 9.2 Trapezoid, Kites, Rhombi
- 9.3 Regular Polygons
- 9.4 Circles and Arcs
- 9.5 Sectors and Segments
- Unit 9 Review
- Unit 9 Algebra Review
- 10.1 SA of Prisms and Cylinders
- 10.2 SA of Pyramids and Cones
- 10.3 Volume of Prisms and Cylinders
- 10.4 Volume of Pyramids and Cones
- 10.5 SA and Volume of Spheres
- Unit 10 Review
- Unit 10 Algebra Review
- 11.1 Tangents to Circles
- 11.2 Chords and Arcs
- 11.3 Intercepted Arcs
- 11.4 Secants and Tangents
- Unit 11 Review
- 12.1 Introduction to Probability
- 12.2 More Probability
- Unit 12 Review
- Unit 12 Algebra Review
- Semester 2 Exam Review
- Teacher Resources
- FlippedMath.com
UNIT 6 REVIEW SIMILAR FIGURES
Corrective Assignment
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- Linear Algebra
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The following triangles are similar. Fill in the blank (order is important!). Find the scale factor. 1. ... ANSWERS TO 6.1 CORRECTIVE ASSIGNMENT! 1)
ANSWERS TO CORRECTIVE ASSIGNMENT: Make sure you check all your answers and make sure you KNOW how to do all of them. You could simply copy answers but that’s not the point. The point is that you have to learn how to do this so please make sure that for any you don’t understand you get help BEFORE taking the Mastery Check again. \ F 25 13 ...
side of the triangle with the smaller included angle, it is shorter than EF. 2. >; By the Hinge Theorem, because BC is the third side of the triangle with the larger included angle, it is longer than EF. 3. =; The triangles are congruent by the SAS Congruence Theorem. So, AB DC≅ because corresponding parts of congruent triangles are congruent.
Corrective Assignment. geo_unit_6_ca.pdf: File Size: 142 kb: File Type: pdf: Download File. Leave any comments or questions below. All comments will be approved ...
USE THE GRAPH BELOW TO ANSWER QUESTIONS #1 –5. 1) Write the first six terms of the sequence. 2) Describe how you go from one term of the sequence to the next. 3) Find S7. 4) Find S(10) 5) Describe how the graph changes from one term to the next. USE THE FOLLOWING SEQUENCE FOR #6‐10: Kelly’s sequence:1, 7, 13, 19 6) Describe how you go ...
Jul 5, 2021 · View g6.1_ca.pdf from MAT 10285 at Lk Crystal-wellcome Memorial Sec.. 6.1 Triangles NAME:_ CORRECTIVE ASSIGNMENT DATE:_ The following triangles are similar. Fill in the blank (order is important!).
Refer to the graph at right. a. Write directions to translate the original triangle to make the new triangle. Slide right 2 units and down 3 units b. What are the coordinates of the vertices (corners) of the new shape? (-1,0) (-1,-2) (0,0) c. On your graph, reflect the original triangle across the y-axis. What are the coordinates of the new ...
Name: _____ Date: _____ .…BLM 6–5.… Copyright © McGraw-Hill Ryerson, 2009 Section 6.1 Extra Practice
Chapter 6: Congruent Triangles 63 CONGRUENT TRIANGLES 6.1.1 – 6.1.3 Congruent triangles are similar figures with a ratio of similarity of 1, that is 1 1. One way to prove triangles congruent is to prove they are similar first, and then prove that the ratio of similarity is 1. In these sections of the text the students find short
Corrective Assignment 6.1 ... CORRECTIVE ASSIGNMENT ANSWERS ... CA 6-1 Author: corey.sullivan Created Date: 12/8/2012 7:48:35 PM ...