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Angle bisectors - Kuta Software

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-1-<br />

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Infinite Geometry<br />

Name___________________________________<br />

<strong>Kuta</strong> <strong>Software</strong> - Infinite Geometry<br />

Construct the bisector of each angle.<br />

1) 2)<br />

Date________________ Period____<br />

For each triangle, construct the angle bisector of angle A.<br />

3)<br />

4)<br />

A<br />

A


-2-<br />

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Locate the incenter of each triangle.<br />

5) 6)<br />

For each triangle, construct all three angle <strong>bisectors</strong> to show they are concurrent.<br />

7) 8)


-1-<br />

©E g2i041p2B TKAuDt2aG 1SBoFfstOwOaYrHeG YLvLoCJ.3 I PAmlklH yr7ijgehLtjsl FrXe9sle1r8vZeYdd.o U GMnaTd6eh kwxittxhb DIlnXfHi0nwiKtjex fGfego8m2eqt6rVyY.F Worksheet by <strong>Kuta</strong> <strong>Software</strong> LLC<br />

Infinite Geometry<br />

Name___________________________________<br />

<strong>Kuta</strong> <strong>Software</strong> - Infinite Geometry<br />

Construct the bisector of each angle.<br />

1) 2)<br />

Date________________ Period____<br />

For each triangle, construct the angle bisector of angle A.<br />

3)<br />

4)<br />

A<br />

A


-2-<br />

©n R240Y1r2l GKCultqa3 QSao7fEtuwmaSr6ee SL6LAC5.4 4 5AYlylt qrSiHgFhZtKsS trSeqsceHr7vHeZdn.F S tMOa6dLeZ kwSimtJhY GImnMf1iFngiMtLen rGCeAokmgewtarRy8.J Worksheet by <strong>Kuta</strong> <strong>Software</strong> LLC<br />

Locate the incenter of each triangle.<br />

5) 6)<br />

For each triangle, construct all three angle <strong>bisectors</strong> to show they are concurrent.<br />

7) 8)<br />

Create your own worksheets like this one with Infinite Geometry. Free trial available at <strong>Kuta</strong><strong>Software</strong>.com

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