MCQs: A distance between light house and a certain point is 30 m. If the angle of elevation of the top of the lighthouse is 57° then the height of the pole is
Category: Mathematics Quizzes, Published by: teswesm
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MCQs: The product of sin 61° and tan 58° up to five significant figures is
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MCQs: The tool which is used to make indirect measurements of height and distance is called
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MCQs: If a building is 83 m high then the angle of elevation from point A (on level ground) which is 260 m away from the building is
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MCQs: In a right angle triangle ABC, the hypotenuse is 15 and adjacent side is 'x' then A 74° is
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MCQs: If sin X is 1.578 then the value of angle X in a right angle triangle is
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MCQs: The answer of sin 62° up to four significant figures is
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MCQs: If the height of wind mill is 95 m and its shadow is 65 m then the angle of elevation of sun at that particular moment is
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MCQs: In a right angle triangle ABC, the BC is supposed as 'x' and AC is 15 then A 65° is
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MCQs: If a building is 65m above the ground level and the angle of depression of loader truck on level ground is 51° then the distance of loader truck from the building is
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MCQs: The only trigonometrical ratio whose value can be greater than 1 is
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MCQs: In a right-angled triangle XYZ with respect to X, the cosine of the angle A is calculated as
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MCQs: By evaluating cos 68° + sin 72°/tan 58° + cos 47°, the answer will be
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MCQs: Consider a right angle triangle PQR, if PQ is 27 and QR is 17 then the value of angle P is
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MCQs: The cos P of triangle PQR with respect to P is calculated as
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MCQs: The corporate office building is 50m high and angle of elevation at top of building is 52° when seen from a point on level ground. The distance between point and foot of the building is
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MCQs: The answer of tan 40° up to three significant figures is
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MCQs: Consider a right angle triangle XYZ, XY is 17 and XZ is supposed as unknown number 'a' then X 54.26° up to three significant figures is
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MCQs: By evaluating 4 sin 25° + 5 tan 35°, the answer will be
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MCQs: For the Cosine Rule of any triangle ABC, the b² is equal to
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