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More Old MCQ
Orphaned Multiple Choice Questions (MCQ) due to changes of exam system.
What is the integral of (3 cos^5 x) dx with limits from 0 to pi/2.
It is defined as a hydrograph with a volume of 1 inch of runoff resulting from a rainstorm of specified duration and a real pattern.
Find the equation of the line through (4, 7) and passing at a distance of 1 unit from the origin.
The distance between the centers of the three circles which are mutually tangent to each other externally are 10, 12, and 14 units. Find the area of the smallest circle.
A steel pipe is being carried down a hallway 9 ft wide.
A and B start at the same time from two places 154 km apart and travel toward each other. A travels 10 kph and B 8 kph. If B stopped 1 hour on the way, in how many hours will they meet?
Three people toss a coin, and the odd man pays for the coffee. If the coins all turn up the same, they are tossed again. Find the probability that fewer than 4 tosses are needed.
This phenomenon happens when water transitions from a supercritical flow to a subcritical flow.
Find the equation of a line having a slope of 2 and y-intercept of 3.
It is a point formed by intersecting three angle bisectors of a triangle.
Solve for x if $\ln e^{\sqrt{x + 1}} = 3$.
In how many days will the original gang of pipe layers, under the supervision of foreman B, finish the original pipe-laying job?
The weight of the body of fluid defined as the earth’s gravitational pull of the body is given by the equation:
A line is divided into 12 equal parts. If the measure of each part is a prime integer, what is the possible length of the line?
A wire with length of 52 cm is cut into two unequal lengths. Each par is bent to form a square. If the sum of the area of the two squares is 97 sq. cm., what is the area of the smaller square?
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