Lesson 4.2/4.3 Practice

Last updated about 5 years ago
15 questions
You do not need to use the show your work tool unless it says that you need to. Other wise it is available as a tool if you need it.
1

Name the angle relationship and state whether the angles are equal to each other or supplementary based on our parallel line postulates/theorems?

You can abbreviate relationships with:
Verical Angles(VA), Linear Pairs(LP), Alternate Interior Angles(AI), Alternate Exterior Angles(AE), Same Side Interior Angles (SSI), and Corresponding Angles(CA)

Then state the measure of the angle for (?) in diagram.

1

Name the angle relationship and state whether the angles are equal to each other or supplementary based on our parallel line postulates/theorems?

You can abbreviate relationships with:
Verical Angles(VA), Linear Pairs(LP), Alternate Interior Angles(AI), Alternate Exterior Angles(AE), Same Side Interior Angles (SSI), and Corresponding Angles(CA)

Then state the measure of the angle for (?) in diagram.

1

Name the angle relationship and state whether the angles are equal to each other or supplementary?
You can abbreviate relationships with:

Verical Angles(VA), Linear Pairs(LP), Alternate Interior Angles(AI), Alternate Exterior Angles(AE), Same Side Interior Angles (SSI), and Corresponding Angles(CA)

Then state the measure of the angle for (?) in diagram.

1

Name the angle relationship and state whether the angles are equal to each other or supplementary
based on our parallel line postulates/theorems?

You can abbreviate relationships with:
Verical Angles(VA), Linear Pairs(LP), Alternate Interior Angles(AI), Alternate Exterior Angles(AE), Same Side Interior Angles (SSI), and Corresponding Angles(CA)

Then state the measure of the angle for (?) in diagram.

1

Name the angle relationship and state whether the angles are equal to each other or supplementary based on our parallel line postulates/theorems?

You can abbreviate relationships with:
Verical Angles(VA), Linear Pairs(LP), Alternate Interior Angles(AI), Alternate Exterior Angles(AE), Same Side Interior Angles (SSI), and Corresponding Angles(CA)

Then state the measure of the angle for (?) in diagram.

1

Name the angle relationship and state whether the angles are equal to each other or supplementary?
You can abbreviate relationships with:

Verical Angles(VA), Linear Pairs(LP), Alternate Interior Angles(AI), Alternate Exterior Angles(AE), Same Side Interior Angles (SSI), and Corresponding Angles(CA)

Then state the measure of the angle for (?) in diagram.

1

Name the angle relationship and state whether the angles are equal to each other or supplementary based on our parallel line postulates/theorems?

You can abbreviate relationships with:
Verical Angles(VA), Linear Pairs(LP), Alternate Interior Angles(AI), Alternate Exterior Angles(AE), Same Side Interior Angles (SSI), and Corresponding Angles(CA)

Then solve for x and state the angle measure for the angle in bold. (Show work in Show your work section)

1

Name the angle relationship and state whether the angles are equal to each other or supplementary?
You can abbreviate relationships with:

Verical Angles(VA), Linear Pairs(LP), Alternate Interior Angles(AI), Alternate Exterior Angles(AE), Same Side Interior Angles (SSI), and Corresponding Angles(CA)

Then solve for x and state the angle measure for the angle in bold. (Show work in Show your work section)

1

Name the angle relationship and state whether the angles are equal to each other or supplementary based on our parallel line postulates/theorems?

You can abbreviate relationships with:
Verical Angles(VA), Linear Pairs(LP), Alternate Interior Angles(AI), Alternate Exterior Angles(AE), Same Side Interior Angles (SSI), and Corresponding Angles(CA)

Then solve for x and state the angle measure for the angle in bold. (Show work in Show your work section)

1

Name the angle relationship and state whether the angles are equal to each other or supplementary?
You can abbreviate relationships with:

Verical Angles(VA), Linear Pairs(LP), Alternate Interior Angles(AI), Alternate Exterior Angles(AE), Same Side Interior Angles (SSI), and Corresponding Angles(CA)

Then solve for x and state the angle measure for the angle in bold. (Show work in Show your work section)

1

For proving lines parallel we use our converse postulates/theorems.
Alternate Interior Angles Converse(AIC), Alternate Exterior Angles Converse(AEC), Same Side Interior Angles Converse (SSIC), and Corresponding Angles Converse(CAC)

State which postulate/theorem you would use to make u//v in the diagram, then find the degree of that angle.

Also, redraw the pic in the show your work section and make the proper marks to show the lines are parallel.

1

For proving lines parallel we use our converse postulates/theorems.
Alternate Interior Angles Converse(AIC), Alternate Exterior Angles Converse(AEC), Same Side Interior Angles Converse (SSIC), and Corresponding Angles Converse(CAC)

State which postulate/theorem you would use to make u//v in the diagram, then find the degree of that angle.

Also, redraw the pic in the show your work section and make the proper marks to show the lines are parallel.

1

For proving lines parallel we use our converse postulates/theorems.
Alternate Interior Angles Converse(AIC), Alternate Exterior Angles Converse(AEC), Same Side Interior Angles Converse (SSIC), and Corresponding Angles Converse(CAC)

State which postulate/theorem you would use to make u//v in the diagram, then find the degree of that angle. (If you need to find x first, do so in the show your work section)

Also, redraw the pic in the show your work section and make the proper marks to show the lines are parallel.

1

For proving lines parallel we use our converse postulates/theorems.
Alternate Interior Angles Converse(AIC), Alternate Exterior Angles Converse(AEC), Same Side Interior Angles Converse (SSIC), and Corresponding Angles Converse(CAC)

State which postulate/theorem you would use to make u//v in the diagram, then find the value for x that would make u//v.

Also, redraw the pic in the show your work section and make the proper marks to show the lines are parallel.

1

For proving lines parallel we use our converse postulates/theorems.
Alternate Interior Angles Converse(AIC), Alternate Exterior Angles Converse(AEC), Same Side Interior Angles Converse (SSIC), and Corresponding Angles Converse(CAC)

State which postulate/theorem you would use to make u//v in the diagram, then find the degree of that angle. (If you need to find x first do so in the show your work section)

Also, redraw the pic in the show your work section and make the proper marks to show the lines are parallel.