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"Scientific Approach"
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Maths
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![maths - CIRCLE GEOMETRY SHORTCUTS 2 3 Radius & Diameter Area of Circle Semicircle Area Circumference 2 2 Tr2 d = २r 2Tr d C A A = Tri 8 Sector Area Chord Length Arc Length Semicircle Perimeter 0 0 Zr sin(2 P = Ttr Zr 21tr A Tri C = $ 3609 3609 O Angle in a Semicircle 12) Tangent-Radius Rule Central Angle Rule Same Segment Theorem B LAOB 2LACB LACB 909 LAPB 0T tangent at 7 LAQB _ Equal Tangents Cyclic Quadrilateral] 16) Tangent-Chord Theorer] 13 5 Equal Chords Property B B M B Angle between tangent and [f AB = CD, angle in opposite chord arc LA + ZC 180० PA = PB then OM ON (ZTAB LACB) CIRCLE GEOMETRY SHORTCUTS 2 3 Radius & Diameter Area of Circle Semicircle Area Circumference 2 2 Tr2 d = २r 2Tr d C A A = Tri 8 Sector Area Chord Length Arc Length Semicircle Perimeter 0 0 Zr sin(2 P = Ttr Zr 21tr A Tri C = $ 3609 3609 O Angle in a Semicircle 12) Tangent-Radius Rule Central Angle Rule Same Segment Theorem B LAOB 2LACB LACB 909 LAPB 0T tangent at 7 LAQB _ Equal Tangents Cyclic Quadrilateral] 16) Tangent-Chord Theorer] 13 5 Equal Chords Property B B M B Angle between tangent and [f AB = CD, angle in opposite chord arc LA + ZC 180० PA = PB then OM ON (ZTAB LACB) - ShareChat](https://cdn4.sharechat.com/bd5223f_s1w/compressed_gm_40_img_687848_29171c55_1782185686270_sc.jpg?tenant=sc&referrer=pwa-sharechat-service&f=270_sc.jpg "maths - CIRCLE GEOMETRY SHORTCUTS 2 3 Radius & Diameter Area of Circle Semicircle Area Circumference 2 2 Tr2 d = २r 2Tr d C A A = Tri 8 Sector Area Chord Length Arc Length Semicircle Perimeter 0 0 Zr sin(2 P = Ttr Zr 21tr A Tri C = $ 3609 3609 O Angle in a Semicircle 12) Tangent-Radius Rule Central Angle Rule Same Segment Theorem B LAOB 2LACB LACB 909 LAPB 0T tangent at 7 LAQB _ Equal Tangents Cyclic Quadrilateral] 16) Tangent-Chord Theorer] 13 5 Equal Chords Property B B M B Angle between tangent and [f AB = CD, angle in opposite chord arc LA + ZC 180० PA = PB then OM ON (ZTAB LACB) CIRCLE GEOMETRY SHORTCUTS 2 3 Radius & Diameter Area of Circle Semicircle Area Circumference 2 2 Tr2 d = २r 2Tr d C A A = Tri 8 Sector Area Chord Length Arc Length Semicircle Perimeter 0 0 Zr sin(2 P = Ttr Zr 21tr A Tri C = $ 3609 3609 O Angle in a Semicircle 12) Tangent-Radius Rule Central Angle Rule Same Segment Theorem B LAOB 2LACB LACB 909 LAPB 0T tangent at 7 LAQB _ Equal Tangents Cyclic Quadrilateral] 16) Tangent-Chord Theorer] 13 5 Equal Chords Property B B M B Angle between tangent and [f AB = CD, angle in opposite chord arc LA + ZC 180० PA = PB then OM ON (ZTAB LACB) - ShareChat")