In this lesson you will be practicing graphing ordered pairs. There are three separate tasks that need to be complete during this lesson. [br][br]Task 1: Practicing Plotting Ordered Pairs[br]Task 2: Plotting Ordered Pairs[br]Task 3: Creating Ordered Pairs[br][br]Each task will have instructions to help you complete this lesson. If you have questions while working, please ask!
Please follow the instructions on the applet below. [br][br]Instead of emailing the picture, simply raise your hand when you have plotted 5 correct points. [b]If you do not show your teacher, you cannot get the points for this portion of the lesson.[/b]
Using the ordered pairs below, graph each of the points to create a picture. Connect the points in the order that they are listed using the line segment function. [br][br][img]data:image/png;base64,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[/img][br]
Create a school appropriate image of your own design in the applet below. [br][br][b]Make sure your image includes at least 4 points in each quadrant of the coordinate plane.[/b]
Using the picture above, list out the ordered pairs you used to create your picture. [br][br]The idea is that someone else should be able to recreate your picture using the ordered pairs you list, just like in Task 1.
[table][tr][td]Point[/td][td]Ordered Pair[/td][/tr][tr][td]1[/td][td][/td][/tr][tr][td]2[/td][td][/td][/tr][tr][td]3[/td][td][/td][/tr][tr][td]4[/td][td][/td][/tr][tr][td]5[/td][td][/td][/tr][tr][td]6[/td][td][/td][/tr][tr][td]7[/td][td][/td][/tr][tr][td]8[/td][td][/td][/tr][tr][td]9[/td][td][br][/td][/tr][/table][table][tr][td]10 [/td][td] [/td][/tr][tr][td]11[/td][td][/td][/tr][tr][td]12[/td][td][/td][/tr][/table]