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BOARDSCONCEPTSBOOSTER
LINESANDANGLES
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
1.ANGLES
1.Angle
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
1.ANGLES
2.Interiorofanangle
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
1.ANGLES
3.Exteriorofanangle
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
1.ANGLES
4.Congruentangles
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
2.MEASUREOFANANGLE
1.AngleMeasureAxioms
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
2.MEASUREOFANANGLE
2.AngleAdditionAxiom
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
2.MEASUREOFANANGLE
3.AngleConstructionAxiom
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
2.MEASUREOFANANGLE
4.CongruentAngleMeasure
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
3.TYPESOFANGLES
1.AcuteAngle;RightAngleandObtuseAngle
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
3.TYPESOFANGLES
2.StraightAngleandReflexAngle
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
3.TYPESOFANGLES
3.ComplemantoryAngle
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
3.TYPESOFANGLES
4.SupplementaryAngle
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
3.TYPESOFANGLES
5.AngleBisector
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
3.TYPESOFANGLES
6.Twosupplementaryanglesareinratio2:3.Findtheangles
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
4.RELATIONBETWEENANGLES
1.Adjacentangles
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
4.RELATIONBETWEENANGLES
162.LinearPairofAngles
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
4.RELATIONBETWEENANGLES
3.Ifaraystandsonaline;thenthesumoftheadjacentanglessoformedis
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
4.RELATIONBETWEENANGLES
4.Ifthesumofthetwoadjacentanglesis ;thentheirnon-commonarmsaretwoopppositerays.
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
4.RELATIONBETWEENANGLES
5.Thesumofallanglesaroundapointisequalto
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
4.RELATIONBETWEENANGLES
6.Verticallyopppositeangles
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180 ∘
180∘
360 ∘
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
4.RELATIONBETWEENANGLES
7.Iftwolinesintersect;thentheverticallyoppositeanglesareequal.
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
6.ANGLEMADEBYTRANSVERSALWITHTWOLINES
1.Transversal;CorrespondingAnglesandAlternateInteriorAngles
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
6.ANGLEMADEBYTRANSVERSALWITHTWOLINES
2.ConsecutiveInteriorAnglesandCorrespondingAnglesAxiom
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
6.ANGLEMADEBYTRANSVERSALWITHTWOLINES
3. Ifa transversal intersects twoparallel lines; theneachofalternate interioranglesareequAL.
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
6.ANGLEMADEBYTRANSVERSALWITHTWOLINES
4.Ifatransversalintersectstwolinesinsuchawaythatapairofconsecuitiveinterioranglesaresupplementary;thentwolinesareparallel.
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
6.ANGLEMADEBYTRANSVERSALWITHTWOLINES
5.Ifthebisectorsofapairofcorrespondinganglesformedbyatransversalwithtwogivenlinesareparallel;provethatthegivenlinesareparallel.
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
6.ANGLEMADEBYTRANSVERSALWITHTWOLINES
6. If a line is perpendicular is one of two given parallel lines;then it is alsoperpendiculartotheotherline.
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
6.ANGLEMADEBYTRANSVERSALWITHTWOLINES
7. IfaTransversal intersects two lines insuchaway thatapairofalternate interioranglesareequal;thenthetwolinesareparallel.
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
6.ANGLEMADEBYTRANSVERSALWITHTWOLINES
8. Ifa transversal intersects twoparallel lines; theneachpairofconsecutive interioranglesaresupplementary.
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
6.ANGLEMADEBYTRANSVERSALWITHTWOLINES
9. If two linesare intersectedbya transversal; thebisectorsofanypairofalternateinterioranglesareparallel.
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CONCEPTFORBOARDS||ChapterLINESANDANGLES
6.ANGLEMADEBYTRANSVERSALWITHTWOLINES
10. If two parallel lines are intersected by a transversal; the bisector of any twocorrespondinganglesareparallel.
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