Daily Homework Quiz For use after Lesson 8.2 1.   What is an acute triangle? 2.   Can a right triangle be isosceles?
Daily Homework Quiz For use after Lesson 8.2 1.   What is an acute triangle? 2.   Can a right triangle be isosceles? ANSWER a triangle with three acute angles ANSWER yes
8.1 – 8.4 Review
Essential Questions Why is it important to be able to identify congruent triangles in everyday life? Where in real life can you use the properties of isosceles and equilateral triangles? How are the relationships between lines and planes used in the real world? What areas in the real world are properties of parallel lines important?
Vocabulary Review A quick check on  vocabulary from this unit.
An angle that measures between 1 & 90 ° The angles whose sum is 180 ° An angle that measures exactly 180 ° A triangle with exactly one 90 ° angle A flat surface that extends infinitely An angle that measures between 90 &180 ° Has one endpoint and extends infinitely in one direction
An angle that measures between 1 & 90 ° The angles whose sum is 180 ° An angle that measures exactly 180 ° A triangle with exactly one 90 ° angle A flat surface that extends infinitely An angle that measures between 90 &180 ° Has one endpoint and extends infinitely in one direction supplementary straight right plane obtuse ray
8.  A five-sided polygon 9.  A 10-sided polygon 10.  A triangle with 3    sides 11.  A quadrilateral with 2 pairs of parallel sides 12.  A triangle with no    sides 13. A quadrilateral with exactly one pair of parallel sides
8.  A five-sided polygon 9.  A 10-sided polygon 10.  A triangle with 3    sides 11.  A quadrilateral with 2 pairs of parallel sides 12.  A triangle with no    sides 13. A quadrilateral with exactly one pair of parallel sides pentagon decagon equilateral parallelogram scalene trapezoid
14.  A parallelogram with 4    sides 15. A quadrilateral with 4    90 degrees angles 16.  Connects two vertices of a polygon that do not share a side 17. A six-sided figure 18. A seven-sided figure
14.  A parallelogram with 4    sides 15. A quadrilateral with 4    90 degrees angles 16.  Connects two vertices of a polygon that do not share a side 17. A six-sided figure 18. A seven-sided figure rhombus Rectangle diagonal hexagon heptagon
19. Two angles whose sum is 90  ° 20. Has two endpoints, can be measured, and is a part of a line 21. Angles formed when two lines intersect and are always congruent
19. Two angles whose sum is 90  ° 20. Has two endpoints, can be measured, and is a part of a line 21. Angles formed when two lines intersect and are always congruent complementary Line segment vertical
22. A line that crosses two or more lines 23. Lines (on same plane) that never intersect 24. Lines that meet at 90° angles 25. The point where two rays meet and form an angle 26. A many-sided figure
22. A line that crosses two or more lines 23. Lines (on same plane) that never intersect 24. Lines that meet at 90° angles 25. The point where two rays meet and form an angle 26. A many-sided figure transversal parallel perpendicular vertex polygon
27. A polygon with 8 sides 28. A polygon with all congruent sides and all congruent angles 29. A polygon that does not have all congruent sides or angles
27. A polygon with 8 sides 28. A polygon with all congruent sides and all congruent angles 29. A polygon that does not have all congruent sides or angles octagon Regular polygon Irregular polygon
Name a pair of: Vertical angles Corresponding Alt. Interior 1  4 2  3 5  8 6  7
Name a pair of: Vertical angles Corresponding Alt. Interior 1 and 3, 2 and 4 5 and 7, 6 and 8 1 and 5, 2 and 6 3 and 7, 4 and 8 2 and 8, 3 and 5 1  4 2  3 5  8 6  7
Name a pair of: Alt. Exterior Supplementary 1  4 2  3 5  8 6  7
Name a pair of: Alt. Exterior Supplementary 1 and 7, 4 and 6 1 and 4, 4 and 3, 3 and 2, 1 and 2, 5 and 8, 8 and 7, 7 and 6, 6 and 5 1  4 2  3 5  8 6  7
Find all angle measures 1 3 t 113   2 5 6 7 8 113   113   113  
Find all angle measures 1 67   3 t 113   180 - 67 2 5 6 7 8 67   67   67   113   113   113  
Homework Page 808 #1-11 Test tomorrow! All late work due tomorrow!

Chapter 8.1 8.4 review

  • 1.
    Daily Homework QuizFor use after Lesson 8.2 1. What is an acute triangle? 2. Can a right triangle be isosceles?
  • 2.
    Daily Homework QuizFor use after Lesson 8.2 1. What is an acute triangle? 2. Can a right triangle be isosceles? ANSWER a triangle with three acute angles ANSWER yes
  • 3.
  • 4.
    Essential Questions Whyis it important to be able to identify congruent triangles in everyday life? Where in real life can you use the properties of isosceles and equilateral triangles? How are the relationships between lines and planes used in the real world? What areas in the real world are properties of parallel lines important?
  • 5.
    Vocabulary Review Aquick check on vocabulary from this unit.
  • 6.
    An angle thatmeasures between 1 & 90 ° The angles whose sum is 180 ° An angle that measures exactly 180 ° A triangle with exactly one 90 ° angle A flat surface that extends infinitely An angle that measures between 90 &180 ° Has one endpoint and extends infinitely in one direction
  • 7.
    An angle thatmeasures between 1 & 90 ° The angles whose sum is 180 ° An angle that measures exactly 180 ° A triangle with exactly one 90 ° angle A flat surface that extends infinitely An angle that measures between 90 &180 ° Has one endpoint and extends infinitely in one direction supplementary straight right plane obtuse ray
  • 8.
    8. Afive-sided polygon 9. A 10-sided polygon 10. A triangle with 3  sides 11. A quadrilateral with 2 pairs of parallel sides 12. A triangle with no  sides 13. A quadrilateral with exactly one pair of parallel sides
  • 9.
    8. Afive-sided polygon 9. A 10-sided polygon 10. A triangle with 3  sides 11. A quadrilateral with 2 pairs of parallel sides 12. A triangle with no  sides 13. A quadrilateral with exactly one pair of parallel sides pentagon decagon equilateral parallelogram scalene trapezoid
  • 10.
    14. Aparallelogram with 4  sides 15. A quadrilateral with 4  90 degrees angles 16. Connects two vertices of a polygon that do not share a side 17. A six-sided figure 18. A seven-sided figure
  • 11.
    14. Aparallelogram with 4  sides 15. A quadrilateral with 4  90 degrees angles 16. Connects two vertices of a polygon that do not share a side 17. A six-sided figure 18. A seven-sided figure rhombus Rectangle diagonal hexagon heptagon
  • 12.
    19. Two angleswhose sum is 90 ° 20. Has two endpoints, can be measured, and is a part of a line 21. Angles formed when two lines intersect and are always congruent
  • 13.
    19. Two angleswhose sum is 90 ° 20. Has two endpoints, can be measured, and is a part of a line 21. Angles formed when two lines intersect and are always congruent complementary Line segment vertical
  • 14.
    22. A linethat crosses two or more lines 23. Lines (on same plane) that never intersect 24. Lines that meet at 90° angles 25. The point where two rays meet and form an angle 26. A many-sided figure
  • 15.
    22. A linethat crosses two or more lines 23. Lines (on same plane) that never intersect 24. Lines that meet at 90° angles 25. The point where two rays meet and form an angle 26. A many-sided figure transversal parallel perpendicular vertex polygon
  • 16.
    27. A polygonwith 8 sides 28. A polygon with all congruent sides and all congruent angles 29. A polygon that does not have all congruent sides or angles
  • 17.
    27. A polygonwith 8 sides 28. A polygon with all congruent sides and all congruent angles 29. A polygon that does not have all congruent sides or angles octagon Regular polygon Irregular polygon
  • 18.
    Name a pairof: Vertical angles Corresponding Alt. Interior 1 4 2 3 5 8 6 7
  • 19.
    Name a pairof: Vertical angles Corresponding Alt. Interior 1 and 3, 2 and 4 5 and 7, 6 and 8 1 and 5, 2 and 6 3 and 7, 4 and 8 2 and 8, 3 and 5 1 4 2 3 5 8 6 7
  • 20.
    Name a pairof: Alt. Exterior Supplementary 1 4 2 3 5 8 6 7
  • 21.
    Name a pairof: Alt. Exterior Supplementary 1 and 7, 4 and 6 1 and 4, 4 and 3, 3 and 2, 1 and 2, 5 and 8, 8 and 7, 7 and 6, 6 and 5 1 4 2 3 5 8 6 7
  • 22.
    Find all anglemeasures 1 3 t 113  2 5 6 7 8 113  113  113 
  • 23.
    Find all anglemeasures 1 67  3 t 113  180 - 67 2 5 6 7 8 67  67  67  113  113  113 
  • 24.
    Homework Page 808#1-11 Test tomorrow! All late work due tomorrow!