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More Old MCQ

Orphaned Multiple Choice Questions (MCQ) due to changes of exam system.
  • The magnetic bearing of a line was recorded as S 80° 15' W in 2000 at Mactan Island which had a declination of 16° E in that year. Compute the present magnetic bearing of the same line in 2006 if the declination in 2006 is 4° 30' E.
  • The sum and product of three distinct positive integers are 15 and 45, respectively. What is the smallest integer?
  • A wall 10 ft high along the property line is 8 ft from a house.
  • A company invests P10,000 today to be repaid in five years in one lump sum at 12% compounded annually. If the rate of inflation is 3% compounded annually, how much profit in present day pesos is realized over five years?
  • A construction company wants to number new houses using digit plates only. If the company puts an order for 1212 plates how many houses are to be given numbers? (The numbers of houses are consecutive and the number of the first house is 1).
  • A closed cylindrical tank having a volume of 71.57 m^3 is to be constructed. If the surface area is to be minimum, what is the required diameter of the tank?
  • The constant of proportionality in the linear portion of the stress-strain diagram is called:
  • A vertical summit curve has tangent grades of +2.6% and -1.5%. Using h1 = 1.37 m and h2 = 0.1 m, calculate the minimum length of curve if the required sight distance is 140 m.
  • dYv94eu-2 The volume at 420 degree K
  • Find C so that the line y = 4x + 3 is tangent to the curve y = x^2 + C.
  • To encourage Elmer’s promising tennis career, his father offers him a prize if he wins (at least) two tennis sets in a row in a three-set series to be played with his father and the club champion alternately:
  • Find the area of the region that lies inside the circle $r = 3 \sin \theta$ and outside the cardioid $r = 1 + \sin \theta$.
  • z1UpedR-2 the numbers are even and repetition of digit is not allowed.
  • A Ferris wheel, 9 m in radius, is rotating such that the riders will experience zero gravity at the topmost part of the wheel. How many revolutions it made in every minute?
  • Five men and three women are arranged randomly in a row. What is the probability that there are not two women standing together anywhere in the row?
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