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Determine the elevation at Sta 6 + 820.
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More Old MCQ
Orphaned Multiple Choice Questions (MCQ) due to changes of exam system.
A circle with radius 6 has half its area removed by cutting off a border of uniform width. Find the width of the border.
The product of two consecutive negative even integers is 24. Find the sum of the numbers.
From where he stands, one step toward the cliff would send the drunken man over the edge.
Calculate $\sqrt{2 + \sqrt{2 + \sqrt{2 + \dots}}}$
R3y8Yuq-3 determine the volume of earthwork by prismoidal correction formula.
An arch 18 m high has a form of a parabola with a vertical axis. The length of a horizontal beam placed across the arch 8 m from the top is 64 m. Find the width at the bottom.
Solve for x if $\ln e^{\sqrt{x + 1}} = 3$.
In how many ways can 4 couples be seated at a round table with the men and women alternating?
Compute the sum of the integers from 1 to 1000.
The sum of three numbers is 7 and the sum their reciprocals is 7/5. If these three numbers form into a GP, find their product.
Solve for <em>x</em> if $\dfrac{3(2x - 1)^{1/2}}{x - 3} - \dfrac{(2x - 1)^{3/2}}{(x - 3)^2} = 0$
A strip of 640 m2 is sold from a triangular field whose sides are 96 m, 72 m, and 80 m. The strip is of uniform width h and has one of its sides parallel to the longest side of the field. Find the width of the strip.
If it were two hours later, it would be half as long until midnight as it would be if it were an hour later. What time is it now?
Find the probability that a person tossing three coins will get either all heads or all tails for the second time on the fifth toss.
Three numbers whose sum is 42 are in GP. If 1 is subtracted from the first, 3 from three from the second, and 11 from the third, the remainders will be in AP. Find the smallest number.
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