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More Old MCQ
Orphaned Multiple Choice Questions (MCQ) due to changes of exam system.
A Toyota Tamaraw FX leaves a certain station at noon, traveling due north at 40 kph.
Compute the sum of the integers from 1 to 1000.
The king’s minter boxes his coins 100 to a box. In each box he puts 1 false coin. The king suspects the minter and from each of 100 boxes draws a random coin and has it tested. What is the chance the minter’s peculations go undetected?
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?
Solve for x if $ln (x + 1) = 0$.
Dr. Reed, arriving late at the lab one morning, pulled out his watch and said, “I must have it seen to. I have noticed that the minute and the hour hand are exactly together every 65 minutes.” Does Dr. Reed’s watch gain or lose, and how much per hour?
Compute the following: $\displaystyle \sum_{j = 1}^6 \left[ -3 + 5(j - 1) \right]$.
Solve for x if ln (x + 1) = 1 + ln x.
What do you call differential equations having the form $$ y' + py = qy^n $$, where $n$ is an integer greater than 1?
R3y8Yuq-2 determine the volume of earthwork by prismoidal formula.
The Moody diagram was constructed based on which of the following equations?
vSk9ZBx-3 Determine the distance of the point from the center of the bigger pulley where the belt will cross when cross-connected.
Find the equation of the line whose slope is -3 and the x-intercept is 5.
A magician holds one six-sided die in his left hand and two in his right. What is the probability the number on the dice in his left hand is greater than the sum of the dice in his right?
A furniture manufacturer has two machines, but only one can be used at a time.
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