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Pythagorean Theorem Differentiated Instruction for Use in an ...

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6. Divide students <strong>in</strong>to groups of three or four. Give each group a rect<strong>an</strong>gular box with the<br />

dimensions of the box clearly labeled. Ask students to f<strong>in</strong>d the length of the longest rod that will<br />

completely fit <strong>in</strong>side the box to the nearest quarter of <strong>an</strong> <strong>in</strong>ch. Some students are go<strong>in</strong>g to<br />

require extra help with this activity. Have tri<strong>an</strong>gles cut from construction paper which fit<br />

diagonally <strong>in</strong>side the box to help students visualize the length they need to f<strong>in</strong>d.<br />

Answers will vary depend<strong>in</strong>g on the box, students will have to first f<strong>in</strong>ds the length of the<br />

diagonal of the bottom of the box <strong>an</strong>d then f<strong>in</strong>d the dist<strong>an</strong>ce from a lower corner to the opposite<br />

upper corner.<br />

7. Review the <strong>for</strong>mula <strong>for</strong> the <strong>Pythagore<strong>an</strong></strong> <strong>Theorem</strong>. Demonstrate how to f<strong>in</strong>d the length of the<br />

longest rod that will completely fit <strong>in</strong>side the box. First f<strong>in</strong>d the length of the diagonal of the<br />

bottom of the box <strong>an</strong>d then f<strong>in</strong>d the dist<strong>an</strong>ce from a lower corner to the opposite upper corner.<br />

Assign students additional activities as needed.<br />

Homework:<br />

In textbook pp 366 14, 15, 16<br />

Answers 14) 671 meters 15) 65 meters 16) .5 meters<br />

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