nspire ipad app--tutorial--constructing an isosceles triangle

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TI-Nspire App Tutorial Constructing an Isosceles Triangle

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Page 1: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

TI-Nspire App Tutorial

Constructing an Isosceles Triangle

Page 2: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Summary

• In this tutorial, you’ll be constructing an Isosceles Triangle. The steps in the tutorial include:– Creating a Geometry Window.– Constructing a line segment and finding its

midpoint.– Creating a perpendicular line at the midpoint.– Constructing the triangle.– Measuring its side lengths and base angles.

Page 3: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Create a Geometry Window

Click on the + tool to activate this menu.

Page 4: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Create a Geometry Window

This is a blank Geometry Window.

Page 5: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Construct a Line Segment

Click on Menu and select Points & Lines > Segment.

Page 6: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Construct a Line Segment

Press once to define the left endpoint. Then press again to define the right endpoint. Make sure it’s horizontal.

Page 7: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Find the Midpoint

Press Menu and click Tools > Measurement > Midpoint.

Page 8: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Find the Midpoint

Press on the segment to create the midpoint.

Page 9: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Construct a Perpendicular Line

Click on Menu and press Perpendicular.

Page 10: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Construct a Perpendicular Line

Press on the Midpoint. You can also extend the perpendicular line by clicking and dragging it.

Page 11: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Construct the Triangle Sides

Press on Menu and click Tools > Points & Lines > Segment.

Page 12: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Construct the Triangle Sides

Construct the first side by clicking on one endpoint at the base and creating one on the perpendicular line.

Page 13: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Construct the Triangle Sides

Press on the Segment Tool again.

Page 14: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Construct the Triangle Sides

Construct the second side by clicking on the endpoint on the perpendicular line and the other endpoint on the base.

Page 15: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Measure the Side Lengths

Press Menu and Click Tools > Measurement > Length.

Page 16: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Measure the Side Lengths

Click on a side length. You’ll see the measurement, which you can move to a different part of the screen.

Page 17: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Measure the Side Lengths

Press on Menu and Select Length again.

Page 18: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Measure the Side Lengths

Measure the other side. Note that they are congruent.

Page 19: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Measure the Base Angles

Press on Menu and Select Angle.

Page 20: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Measure the Base Angles

Click on the highlighted points to measure this base angle.

Page 21: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Measure the Base Angles

Click on Menu and Angle to measure the other base angle.

Page 22: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Measure the Base Angles

Click on the highlighted points to measure this base angle. Notice the base angles are congruent.

Page 23: Nspire iPad App--Tutorial--Constructing an Isosceles Triangle

Manipulate the Triangle

Click on any of the vertices of the triangle to manipulate. Notice it maintains congruent sides and base angles.