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More Old MCQ

Orphaned Multiple Choice Questions (MCQ) due to changes of exam system.
  • A system of streamline and orthogonal lines which show the idealized flow pattern for a given system of boundaries.
  • A disease is known to affect 1 in 10,000 people. It can be fatal, but it is treatable if it is detected early.
  • In how many ways can 4 couples be seated at a round table with the men and women alternating?
  • If $f(x) = \left( 3\sqrt{x} - 4 \right)^2$, then how much does $f(x)$ increase as x goes from 2 to 3?
  • In how many days will the original gang of pipe layers, under the supervision of foreman B, finish the original pipe-laying job?
  • Simplify and solve for y: $y = \ln \left( \dfrac{e^x}{e^{x - 1}} \right)$.
  • A pyramid of blocks has 26 blocks in the bottom row and 2 fewer blocks in each successive row thereafter. How many blocks are there in the pyramid?
  • Solve for x if log8 (x - 6) + log8 (x + 6) = 2.
  • The inner surface area in sq. m. of an open (both ends) cylinder 2 m in height and 3 m in diameter is:
  • Solve for x if $x = \log \left[ 10 \log (5 \log 100) \right]^3$.
  • The map shows 5 cm representing 450 km. What actual distance is represented by a map distance of 2.8 cm?
  • X7MyoLt-2 There is 1 flaw in 3-meter length.
  • Given that w varies directly as the product of x and y and inversely as the square of z and that w = 4 when x = 2, y = 6, and z = 3. Find the value of w when x = 1, y = 4, and z = 2.
  • If one root of the quadratic equation with integer coefficients is $3 + 4i$, what is the constant term of the equation?
  • Find the area of the spherical lune of radius 2.5 m and a central angle of 15°.
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