MCQs: The sum of cos 45° and tan 38° is
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MCQs: Consider a right angle triangle ABC, if AB = x, BC = 15, AC = y and angle of A is 47° then the values of x and y respectively are
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MCQs: In a right angle triangle ABC, if BC is 8.7 and AC is 18.9 then the value of angle A is
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MCQs: The ladder leans against the wall at point B and makes an angles of 67° with the ground. If the height of the ladder is 10 m then the distance from the wall to the foot of ladder is
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MCQs: The two trigonometrical ratios whose values cannot be greater than 1 are
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MCQs: With respect to A in a rightangled triangle ABC, the side AC which is opposite to the rightangle is called
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MCQs: The ladder leans against the wall at point B and makes an angles of 57° with the ground. If the height of the ladder is 8 m then the height of point B from the ground is
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MCQs: In a right angle triangle ABC, if angle of A is 43°, AB = 23, BC = x and AC = y then the values of a and b respectively are
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MCQs: The answer of cos 50° up to three significant figures is
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MCQs: With respect to A in a rightangled triangle ABC, the side BC is called
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MCQs: By evaluating sin 15° + tan 23°/cos 35° x sin 55°, the answer up to four significant figures will be
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MCQs: In a rightangled triangle XYZ with respect to X, the sine of the angle A is calculated as
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MCQs: Consider a right angle triangle ABC, if PQ = y, QR = x, PR = 102.6 and angle of A is 67.8° then the values of x and y respectively are
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MCQs: If tan A is 0.573 then the value of angle A in a right angle triangle is
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MCQs: The tan P of triangle PQR with respect to P is calculated as
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MCQs: If AB = 23.8 and AC = 38.6 then the angle of A in a right angle triangle is
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MCQs: A house is built at the top of cliff. From the foot of cliff at a distance of 75 m, the angle of elevation of the top of the house is 51° and the angle of elevation at the top of the cliff 41°. The height of the house is
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MCQs: With respect to A in a rightangled triangle ABC, the side AB is called
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MCQs: The answer of 4 tan 65°/3 sin 19° is
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MCQs: From the top of mountain 68 m high, the angle of depression of two boats due east of it are 52° and 26° respectively. The distance between the ships is
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