GMAT-Quantitative Aptitude

GMAT-Quantitative Aptitude
41. Find the area of the sector covered by the hour hand after it has moved through 3 hours and the length of the hour hand is 7cm.
  • 77 sq.cm
  • 38.5 sq.cm
  • 35 sq.cm
  • 70 sq.cm
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42. Find the area of the triangle whose vertices are (-6, -2), (-4, -6), (-2, 5).
  • 36
  • 18
  • 15
  • 30
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43. A stairway 10ft high is such that each step accounts for half a foot upward and one-foot forward. What distance will an ant travel if it starts from ground level to reach the top of the stairway?
  • 30 ft
  • 33 ft
  • 10 ft
  • 29 ft
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44. Each interior angle of a regular polygon is 120 degrees greater than each exterior angle. How many sides are there in the polygon?
  • 6
  • 8
  • 12
  • 3
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45. What is the area of the largest triangle that can be fitted into a rectangle of length 'l' units and width 'w' units?
  • lw/3
  • (2lw)/3
  • (3lw)/4
  • (lw)/2
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46. Which of the following is inCorrect?
  • An incentre is a point where the angle bisectors meet.
  • The median of any side of a triangle bisects the side at right angle.
  • The point at which the three altitudes of a triangle meet is the orthocentre
  • The point at which the three perpendicular bisectors meet is the centre of the circumcircle.
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47. A and B are two points with the co-ordinates (-2, 0) and (0, 5). What is the length of the diagonal AC if AB form one of the sides of the square ABCD?
  • units
  • units
  • units
  • units
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48. What is the measure of the circum radius of a triangle whose sides are 9, 40 and 41?
  • 6
  • 4
  • 24.5
  • 20.5
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49. If the sum of the interior angles of a regular polygon measures up to 1440 degrees, how many sides does the polygon have?
  • 10 sides
  • 8 sides
  • 12 sides
  • 9 sides
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50. If ABC is a right angle triangle with angle A = 900 and 2s = a + b + c, where a > b > c where notations have their usual meanings, then which one of the following is Correct?
  • (s - b) (s - c) > s (s - a)
  • (s - a) (s - c) > s (s - b)
  • (s - a) (s - b) < s (s - c)
  • 4s (s - a) (s - b) (s - c) = bc
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