bellwork

28
Bellwork Is it possible to trace the following figure without retracing any lines and without lifting your pencil from the paper? If yes, trace the route. If not, explain why it is not possible Solve for x 3 7 9 x Clickers

Upload: sheba

Post on 22-Feb-2016

36 views

Category:

Documents


0 download

DESCRIPTION

Clickers. Bellwork. Is it possible to trace the following figure without retracing any lines and without lifting your pencil from the paper? If yes, trace the route. If not, explain why it is not possible Solve for x . 7. 3. x. 9. Bellwork Solution. - PowerPoint PPT Presentation

TRANSCRIPT

Page 1: Bellwork

Bellwork Is it possible to trace the following figure without

retracing any lines and without lifting your pencil from the paper? If yes, trace the route. If not, explain why it is not possible

Solve for x

37

9

x

Clickers

Page 2: Bellwork

Bellwork Solution Is it possible to trace the following figure without

retracing any lines and without lifting your pencil from the paper? If yes, trace the route. If not, explain why it is not possible

Page 3: Bellwork

Bellwork Solution Solve for x

37

9

x

Page 4: Bellwork

UNIT 4 MASTERY TEST ON FRIDAY

Page 5: Bellwork

Tested Concepts• Polygon Interior and Exterior angles theorem• Properties of parallelograms, rectangles, rhombuses and squares• Properties of trapezoids, isosceles trapezoids and kites• Proving a quadrilateral is a parallelogram, trapezoid or neither based

on points• Proofs of theorems for special quadrilaterals• Identification of quadrilaterals (by picture)• Identification of quadrilaterals that fit a certain criteria• Finding angles in a kite using trig ratios• Perform transformations and combinations of transformations• Perform transformations and combinations of transformations via

matrix• Identify transformations• Identify compound transformations• Write equations of circles• Identify circles by equation• Write equations of parabolas• Find focus & directrix of parabolas based on equations

Page 6: Bellwork

Question #1Solve for x

.145

.210

.720

ABC

105

75

145130120

x

Page 7: Bellwork

Question #2Solve for x

.17.3

.18.7

.54.7

ABC

3x

5x

35

5385

2x

Page 8: Bellwork

Question #3What is the value of x?

3 3x

33

.10

.12

.13

ABC

Page 9: Bellwork

Question #4What is the value of x?

x 105

.30

.45

.75

.105

ABCD

Page 10: Bellwork

Question #5What value of x makes the object a rectangle?

15x 2 8x

.7

.7.67

.23

ABC

Page 11: Bellwork

Question #6Solve for x?

5 2x 2 13x .2.14.3.67.5

ABC

Page 12: Bellwork

Question #7For what value of x, does the trapezoid become isosceles

.23

.24.3

.25

ABC

71o 3x-2

Page 13: Bellwork

Question #8What is the measure of the missing angles?

.30

.90

.100

ABC

120o

B15

A

40o

Page 14: Bellwork

Question #9Solve for the midsegment AB

.3

.28

.56

ABC

A B

31

25

Page 15: Bellwork

Question #10Solve for x

.6.8

.13

.14.8

ABC

A B

3x-4

2x+1

31

Page 16: Bellwork

Question #11What is the name of this object

A.TrapezoidB.IsoscelesTrapezoidC.KiteD.Rectangle

Page 17: Bellwork

Question #12What is the name of this object?

A.RhombusB.RectangleC.Square

Page 18: Bellwork

Question #13Which quadrilaterals have perpendicular bisectors?

A. Kites, Trapezoids, RhombusesB. Rhombuses, Rectangles, SquaresC. Kites, RhombusesD. Kites, Rhombuses, Squares

Page 19: Bellwork

Question #14Which quadrilaterals have congruent bisected diagonals?

A. Kites, Rectangles, SquaresB. Rhombuses, Rectangles, SquaresC. Rectangles, RhombusesD. Rectangles, Squares

Page 20: Bellwork

ExampleWhat theorem would we use to show that the

quadrilateral is a parallelogram?

2525 ..8.7.8.8.8.9.8.10

A DefBCDE

Page 21: Bellwork

ExampleWhat theorem would we use to show that the

quadrilateral is a parallelogram?

20

20

16

16

.

.8.7

.8.8

.8.9

.8.10

A DefBCDE

Page 22: Bellwork

ExampleWhat theorem would we use to show that the

quadrilateral is a parallelogram?

120

120

.

.8.7

.8.8

.8.9

.8.10

A DefBCDE

60

60

Page 23: Bellwork

ExampleWhat theorem would we use to show that the

quadrilateral is a parallelogram?

.

.8.7

.8.8

.8.9

.8.10

A DefBCDE

Page 24: Bellwork

ExampleWhat value of x, makes the quadrilateral a

parallelogram?

5 10x 45 .9

.11

.40

ABC

Page 25: Bellwork

Bellwork Solve for x

• 5x-4=3x+10• x2-3x-10=0• 4x-3+5x-7+8x-12=360

Clickers

Page 26: Bellwork

Bellwork Solution Solve for x

5x-4=3x+10

.1.75

.7

.14

ABC

Page 27: Bellwork

Bellwork Solution Solve for x

x2-3x-10=0

. 2,5

.2, 5

.1, 10

. 1,10

ABCD

Page 28: Bellwork

Bellwork Solution Solve for x

4x-3+5x-7+8x-12=360

.11.36

.15.59

.19.88

.22.47

ABCD