Creating Animations Webinar (Part 1)

WEBINAR

Move A and B anywhere you'd like. Then slider the slider. Then answer the questions that follow.

What happens as slider [b]a[/b] moves from [b]a = 0[/b] to [b]a = 1[/b]?

What happens as slider [b]a[/b] moves from [b]a = 1[/b] to [b]a = 2[/b]?

Which transformation(s), if any, could help the segment form as [b]a[/b] moves from [b]0[/b] to[b] 1[/b]? Check any/all that apply.

Dilation about point Translation by vector Rotation about point Reflection about line

Move the LARGE POINTS anywhere you want. What happens as slider "a" moves from 0 to 1? How about from 1 to 2?

In this 2nd animation, what happens as slider [b]a[/b] moves from [b]a = 0[/b] to [b]a = 1[/b]?

In this 2nd animation, what happens as slider [b]a[/b] moves from [b]a = 1[/b] to [b]a = 2[/b]?

For this 2nd animation, which transformation(s) move both circular sectors? Check any/all that apply.

Dilation about point Rotation about point Reflection about line Translation by vector

Interact with this app for a bit. Move the vertices anywhere you'd like at any time.

For this 3rd animation, which transformation(s) move the circular sectors? Check any/all that apply.

Translation by vector Dilation about point Reflection about line Rotation about point

[size=100][size=150][url=https://www.geogebra.org/classic/gbqdkeu9]CLICK HERE for a setup of the triangle[/url]. We'll then work together to build the animation! [/size][/size]

HERE: An example of an animation with 2 transformations that occur at separate instances.

Suppose the slider above is named [b]a[/b]. Suppose [b]minimum value of a = 0[/b]. Predict the max value of [b]a[/b].

Describe what you think happens from [b]a = 0 [/b]to[b] a = max[/b]. Spare no detail! :)

[size=150][i]It is also possible to implement two transformations simultaneously![/i] We'll explore more of this in part 2 of this webinar series (on WED JULY 8). See below for some samples. [/size]

Creating Animations Webinar (Part 1)

WEBINAR

Move A and B anywhere you'd like. Then slider the slider. Then answer the questions that follow.

Move the LARGE POINTS anywhere you want. What happens as slider "a" moves from 0 to 1? How about from 1 to 2?

Interact with this app for a bit. Move the vertices anywhere you'd like at any time.

HERE: An example of an animation with 2 transformations that occur at separate instances.

What does it mean for angles to be complementary? Explore here and make an educated guess!

What do we see illustrated here?

情報: Creating Animations Webinar (Part 1)