In the given figure, AD, BE, CF bisects A, B and C respectively. IfAB = c, AC = b and BC = a, then find AIID(A) ab c (B) b ca(C) bc a (D) c abAB D CEIFThis part contains TWO (02) comprehensions. Based on each comprehension, there are TWO (02)questions of Multiple Choice Questions. Each question has 4 choices (A), (B), (C) and (D), out ofwhich ONLY ONE is correct.Comprehension–1 for Q. No. 30 to 31If a > b where a, b N then a = bq + r such that 0 r < b and q N.30. If ‘n’ is a natural number, then 4n – 3n ends with a digit x. The number of possible values of x is(A) 2 (B) 3(C) 4 (D) 531. Let n = 6406207607, then the remainder, when n2 is divided by 8, is(A) 1 (B) 2(C) 3 (D) 4Comprehension–2 for Q. No. 32 to 33In a ABC, sum of all interior angles of a triangle is 180° and centroid of a triangle divides each median in2 : 1.32. ABC is an equilateral triangle D, E, F are points on BC, CA and AB respectively such thatBD = CE = AF, then DEF is(A) 30° (B) 60°(C) 45° (D) 90°33. If all medians of a triangle ABC are equal to each other then BAC is(A) 30° (B) 45°(C) 60° (D) 90°
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In the given figure, AD, BE, CF bisects A, B and C respectively. IfAB = c, AC = b and BC = a, then find AIID(A) ab c (B) b ca(C) bc a (D) c abAB D CEIFThis part contains TWO (02) comprehensions. Based on each comprehension, there are TWO (02)questions of Multiple Choice Questions. Each question has 4 choices (A), (B), (C) and (D), out ofwhich ONLY ONE is correct.Comprehension–1 for Q. No. 30 to 31If a > b where a, b N then a = bq + r such that 0 r < b and q N.30. If ‘n’ is a natural number, then 4n – 3n ends with a digit x. The number of possible values of x is(A) 2 (B) 3(C) 4 (D) 531. Let n = 6406207607, then the remainder, when n2 is divided by 8, is(A) 1 (B) 2(C) 3 (D) 4Comprehension–2 for Q. No. 32 to 33In a ABC, sum of all interior angles of a triangle is 180° and centroid of a triangle divides each median in2 : 1.32. ABC is an equilateral triangle D, E, F are points on BC, CA and AB respectively such thatBD = CE = AF, then DEF is(A) 30° (B) 60°(C) 45° (D) 90°33. If all medians of a triangle ABC are equal to each other then BAC is(A) 30° (B) 45°(C) 60° (D) 90°
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