teams created & designed by kevin t. culpepper 100 200 300 400 500 backup for smaller squares

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TEAMS TEAMS Created & Designed by Kevin T. Culpepper

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Page 1: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Page 2: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

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FINAL JEOPARDYFINAL JEOPARDY

ProofsProofs Postulate Postulate & &

TheoremsTheorems

Writing Writing Linear Linear

EquationsEquations

Types of Types of AnglesAngles

Conditional Conditional / Converse/ Converse

Missing Missing MeasuresMeasures

Page 3: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

TEAMSTEAMS

Page 4: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Proofs - 100Proofs - 100• Fill in Statement Fill in Statement

#1#1

What is l is parallel to m, angle 3 is What is l is parallel to m, angle 3 is congruent to angle 9congruent to angle 9

Page 5: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Proofs - 200Proofs - 200• Fill in Reason Fill in Reason

#2#2

What is the CORRESPONDING ANGLES What is the CORRESPONDING ANGLES POSTULATEPOSTULATE

Page 6: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Proofs - 300Proofs - 300•Fill in Reason #3Fill in Reason #3

What is SUBSTITUTION / What is SUBSTITUTION / TRANSITIVETRANSITIVE

Page 7: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Proofs - 400Proofs - 400• Fill in Reason #4Fill in Reason #4

What is the CONVERSE OF THE What is the CONVERSE OF THE CORRESPONDING ANGLES CORRESPONDING ANGLES

POSTULATEPOSTULATE

Page 8: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Proofs - 500Proofs - 500• Fill in Statement Fill in Statement

and Reason #5and Reason #5

What is angle 6 is congruent to What is angle 6 is congruent to angle 3, Alternate Interior Angles angle 3, Alternate Interior Angles

TheoremTheorem

Page 9: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Postulates and Theorems - Postulates and Theorems - 100100

• If two parallel lines are cut If two parallel lines are cut by a transversal, then each by a transversal, then each pair of alternate interior pair of alternate interior angles is congruent.angles is congruent.

What is THE ALTERNATE What is THE ALTERNATE INTERIOR ANGLES THEOREMINTERIOR ANGLES THEOREM

Page 10: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Postulates and TheoremsPostulates and Theorems - - 200200

• If two parallel lines are cut If two parallel lines are cut by a transversal, then each by a transversal, then each pair of consecutive interior pair of consecutive interior angles is ___________________.angles is ___________________.

What is SUPPLEMENTARYWhat is SUPPLEMENTARY

Page 11: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Postulates and TheoremsPostulates and Theorems - - 300300

• If two parallel lines are cut If two parallel lines are cut by a transversal, then each by a transversal, then each pair of alternate exterior pair of alternate exterior angles is congruent.angles is congruent.

What is THE ALTERNATE What is THE ALTERNATE EXTERIOR ANGLES THEOREMEXTERIOR ANGLES THEOREM

Page 12: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Postulates and TheoremsPostulates and Theorems - - 400400

• If two parallel lines are cut If two parallel lines are cut by a transversal, then each by a transversal, then each pair of corresponding angles pair of corresponding angles is congruent.is congruent.

What is THE CORRESPONDING What is THE CORRESPONDING ANGLES POSTULATE ANGLES POSTULATE

Page 13: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Postulates and TheoremsPostulates and Theorems - - 500500

• A way to remember the one A way to remember the one postulate is that the angles postulate is that the angles have ________________________have ________________________

What is A ONE WORD NAMEWhat is A ONE WORD NAME

Page 14: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Writing Linear Equations - Writing Linear Equations - 100100

• Find the SLOPE of the line Find the SLOPE of the line passing through (-2,7) and passing through (-2,7) and (3,6).(3,6).

What is -1/5What is -1/5

Page 15: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Writing Linear Equations Writing Linear Equations - - 200200

• Give the equation of the Give the equation of the graph below. graph below.

What is y = (-2/5)x + 4What is y = (-2/5)x + 4

Page 16: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Writing Linear Equations - Writing Linear Equations - 300300

• Find the EQUATION (in slope-Find the EQUATION (in slope-intercept form) of the line through intercept form) of the line through (3,-5) and perpendicular to the line (3,-5) and perpendicular to the line

y = (-2/3)x + 5.y = (-2/3)x + 5.

What is y = (3/2)x – (19/2)What is y = (3/2)x – (19/2)

Page 17: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Writing Linear Equations - Writing Linear Equations - 400400

• Find the EQUATION in (slope Find the EQUATION in (slope intercept form) of the line intercept form) of the line through (2,1) and parallel to through (2,1) and parallel to the line 3x +4y = 7.the line 3x +4y = 7.

What is y = (-3/4)x + (7/4)What is y = (-3/4)x + (7/4)

25

3y x

2

53

y x

Page 18: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Writing Linear Equations - Writing Linear Equations - 500500

• Find the EQUATION (in slope-Find the EQUATION (in slope-intercept form) of the line intercept form) of the line through (3,-5) and through (3,-5) and perpendicular to the line y=2.perpendicular to the line y=2.

What is x=3What is x=3

Page 19: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Types of Angles - 100Types of Angles - 100

What are CORRESPONDING What are CORRESPONDING ANGLESANGLES

Page 20: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Types of Angles - 200Types of Angles - 200

What are CONSECUTIVE What are CONSECUTIVE INTERIOR ANGLESINTERIOR ANGLES

Page 21: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Types of Angles - 300Types of Angles - 300

What are CORRESPONDING What are CORRESPONDING ANGLESANGLES

Page 22: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Types of Angles - 400Types of Angles - 400

What are ALTERNATE EXTERIOR What are ALTERNATE EXTERIOR ANGLESANGLES

Page 23: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Types of Angles - 500Types of Angles - 500

What are CONSECUTIVE What are CONSECUTIVE EXTERIOR ANGLESEXTERIOR ANGLES

Page 24: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Conditional / Converse - Conditional / Converse - 100100

• If angles x and y If angles x and y are congruent, are congruent, then the two then the two lines are lines are parallel. parallel.

What is the CONVERSE OF THE What is the CONVERSE OF THE ALTERNATE INTERIOR ANGLE ALTERNATE INTERIOR ANGLE

THEOREM THEOREM

Page 25: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Conditional / Converse - Conditional / Converse - 200200

• If lines a and b If lines a and b are parallel, are parallel, then angles 1 then angles 1 and 5 are and 5 are congruent.congruent.

What is the CORRESPONDING What is the CORRESPONDING ANGLES POSTULATEANGLES POSTULATE

Page 26: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Conditional / Converse - Conditional / Converse - 300300

• If angles x and y If angles x and y are congruent, are congruent, then the two lines then the two lines are parallel. are parallel.

What is the CONVERSE OF THE What is the CONVERSE OF THE ALTERNATE EXTERIOR ANGLE ALTERNATE EXTERIOR ANGLE

THEOREMTHEOREM

Page 27: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Conditional / Converse - Conditional / Converse - 400400

• If lines a and b If lines a and b are parallel, are parallel, then angles 3 then angles 3 and 6 are and 6 are congruent. congruent.

What is the ALTERNATE What is the ALTERNATE INTERIOR ANGLE THEOREMINTERIOR ANGLE THEOREM

Page 28: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Conditional / Converse - Conditional / Converse - 500500• Complete the Complete the

converse of the converse of the Consecutive Consecutive Interior Angles Interior Angles Theorem. If x Theorem. If x and y are and y are __________, then __________, then ____________.____________.

What is SUPPLEMENTARY, What is SUPPLEMENTARY, LINES ARE PARALLEL LINES ARE PARALLEL

Page 29: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Missing Measures - 100Missing Measures - 100• Solve for xSolve for x

What is x = 7What is x = 7

Page 30: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Missing Measures - 200Missing Measures - 200• Solve for xSolve for x

What is x=8What is x=8

Page 31: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Missing Measures - 300Missing Measures - 300• Solve for xSolve for x

What is x=11What is x=11

Page 32: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Missing Measures - 400Missing Measures - 400• Solve for xSolve for x

What is x = 8What is x = 8

Page 33: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

Missing Measures - 500Missing Measures - 500• Solve for xSolve for x

What is x = -4What is x = -4

Page 34: TEAMS Created & Designed by Kevin T. Culpepper 100 200 300 400 500 Backup for smaller squares

TEAMSTEAMSCreated & Designed by Kevin T. Culpepper

FINAL FINAL JEOPARDYJEOPARDYCategory: ProofsCategory: Proofs

Do the following Do the following proof in 2 proof in 2

column formatcolumn format