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More Old MCQ

Orphaned Multiple Choice Questions (MCQ) due to changes of exam system.
  • From point A on level ground, the angles of elevation of the top D and bottom B of a flagpole situated on the of a hill are measured as 47°54' and 39°45'. Find the height of the hill if the height of the flagpole is 115.5 ft.
  • A circle of radius 1 unit is shown. AD is the diameter of the circle and O is the center. Find the length of arc BC.  
  • Solve for y if y = log_100 10.
  • The ratio of two numbers is 6:7. If the large number is 42, what number is the smaller one?
  • The frame shown is to be analyzed using the portal method.
  • sIg3ZYd-2 How many stations are there in the curve?
  • Using synthetic division, find the quotient if 2x^3 - 9x^2 + 10x - 3 is divided by x - 3.
  • w3TgYte-2 Determine the elevation at Sta 6 + 820.
  • For a given GP, a1 = 5/21 and r = 1.2. Calculate the product of the first 21 terms.
  • Solve for $x^2$ if $48^{1/x} = 4 \times 3^{1/x}$.
  • If a certain soccer game ended 3:2, what is the probability that the side that lost scored first? Assume that all scoring scenarios are equiprobable.
  • A farmer owned a square field measuring exactly 2261 yards on each side. 1898 yards from one corner and 1009 yards from an adjacent corner stood a beech tree.
  • An electrical firm manufactures light bulbs that have a length of life that is approximately normally distributed, with mean equal to 800 hours and a standard deviation of 40 hours.
  • The largest number by which the expression $n^3 - n$ is divisible for all possible values of $n$, is:
  • jPxd93H-3 Find the magnitude of the cross-product $\mathbf{A} \times \mathbf{B}$
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