In fig. 9.3 if ∠aob 125° then ∠cod is equal t
WebMar 31, 2024 · In the given figure, if ∠AOB=125∘, then ∠COD is equal to AboutPressCopyrightContact usCreatorsAdvertiseDevelopersTermsPrivacyPolicy & … WebMay 16, 2024 · In figure, chords AB and CD of circle with center O, arc same. If ∠AOB = 55°, then ∠COD will be : (A) 110° (B) 75° (C) 90° (D) 55° circle class-10 1 Answer +1 vote answered May 16, 2024 by VinodeYadav (35.7k points) selected May 17, 2024 by HarshKumar Best answer Answer is (D) 55° Chord AB = Chord CD ˆAB A B ^ = ˆC D C D ^ …
In fig. 9.3 if ∠aob 125° then ∠cod is equal t
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WebIn figure, if ∠AOB = 125°, then ∠COD is equal to (a) 62.5° (b) 45° (c) 35° (d) 55° Solution: (d) We know that, the opposite sides of a quadrilateral circumscribing a circle subtend supplementary angles at the centre of the circle. Question 3: In figure, AB is a chord of the circle and AOC is its diameter such that ∠ACB = 50°. WebJan 24, 2024 · closed Mar 15, 2024 by faiz In the given figure, arc AB = arc CD and if ∠AOB = 40°, then ∠COD = A) 80° B) 40° C) 140° D) 90° circles class-9 Share It On 2 Answers +1 vote answered Mar 12, 2024 by VishalDhakar (56.9k points) selected Mar 15, 2024 by faiz Best answer Correct option is (B) 40° ∵ ∵ arc AB ≅ ≅ arc CD
WebIn the given figure, if ∠AOB = 125°, then ∠COD is equal to (a) 62.5° (b) 45° (c) 35° (d) 55° For Short Notes, Revision Notes And NCERT Solution. Visit Us at- … WebApr 27, 2024 · In figure, if ∠AOB = 125°, then ∠COD is equal to (A) 62.5° (B) 45° (C) 35° (D) 55° Solution: (D) We know that the opposite sides of a quadrilateral circumscribing a circle subtend supplementary angles at the centre of the circle. ⇒ ∠AOB + ∠COD = 180° ⇒ ∠COD = 180° – ∠AOB = 180° – 125° = 55° Question 3
WebOct 28, 2024 · Here is your answer: The quadrilateral angle's circle meet at the point of the supplementary angles and that is at the center. ABCD will meet at a point where it won't …
WebAnswer: Let O be the centre of two concentric circles C 1 and C 2 , whose radii are r 1 = 4 cm and r 2 = 5 cm. Now, we draw a chord AC of circle C 2 which is tangent to circle C 1 at B. Also, join OB, which is perpendicular to AC. So ∆ OBC is a right-angled triangle ∴ (OB) 2 + (BC) 2 = (OC) 2 (Pythagoras theorem) (4) 2 + (BC) 2 = (5) 2
WebNov 17, 2014 · EXPERTS, PLEASE ANSWER THIS AS SOON AS POSSIBLE If APB and CQD are two parallel lines then find the type of quadrilateral formed by the bisectors of the … how to hide messages on iphone 11WebApr 20, 2024 · ∠FGH + ∠FGE = 180° (Linear pair) 125° + y = 180° y = 55° ∠ABC = ∠BDE (Alternate angles) ∠BDF = ∠EFG = 55° (Alternate angles) ∠EFG + ∠FEG = 125° (By exterior angle theorem) 55° + ∠FEG = 125° ∠FEG = x = 70° Thus, x = 70° and y = 55° ← Prev Question Next Question → Find MCQs & Mock Test Free JEE Main Mock Test Free NEET Mock Test joint and several liability new york lawWebIn Fig. 9.3, if ∠AOB = 125°, then ∠COD is equal to a. 62.5°, b. 45°, c. 35°, d. 55° In Fig. 9.4, AB is a chord of the circle and AOC is its diameter such that ∠ACB = 50°. If AT is the . . . . From a point P which is at a distance of 13 cm from the centre O of a circle of radius 5 cm, the pai . . . . Explore math program how to hide messages thread on iphoneWebIf two triangles have the same base and also have equal areas, then these triangles must lie between the same parallels. Let us construct DN ⊥ AC and BM ⊥ AC. i) In ∆DON and ∆BOM, ∠DNO = ∠BMO = 90° (By construction) ∠DON = ∠BOM (Vertically opposite angles are equal) OD = OB (Given) By AAS congruence rule, ΔDON ≅ ΔBOM DN = BM (By CPCT) ... (1) how to hide microsoft edge news feedWebExample 10. Draw an angle equal to the difference of two angles given in Fig. 9.5. Solution: 1. Draw an angle ABC equal to ∠DEF (as ∠DEF > ∠PQR), using ruler and compasses. 2. With BC as one of the arms, draw an angle SBC equal to ∠PQR such that BS is in the interior of ∠ABC as shown in Fig. 9.6. Then, ∠ABS is the required joint and several liability in negligenceWebApr 23, 2024 · Best answer Option : (B) Given that, Chords AD and BC intersect at right angles, ∠DAB = 35° ∠APC = 90° ∠APC + ∠CPD = 180° 90° + ∠CPD = 180° ∠CPD = 90° ∠DAB = ∠PCD = 35° (Angles on the same segment) In triangle PCD, ∠PCD + ∠PDC + ∠CPD = 180° 35° + ∠PDC + 90° = 180° ∠PDC = 45° ∠ADC = 45° ← Prev Question Next Question → Find … joint and several liability in dcWebIn Fig. 9.3, if AOB = 125°, then COD is equal to (A) 62.5° (B) 45° (C) 35° (D) 55° Solution: ABCD is a quadrilateral circumscribing the circle We know that, the opposite sides of a … how to hide microsoft toolbar