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Determine the stationing of the highest point.
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More Old MCQ
Orphaned Multiple Choice Questions (MCQ) due to changes of exam system.
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.
How many three-digit even numbers can be made out from the digits 1, 2, 3, 4, 5, 6, and 7 if repetition of digit is not allowed?
Solve for x if $ln (x + 1) = 0$.
Today, I am one more than eleven times as old as my son. 9 years from now, I will be seven more than three times as old as him. How old is my son?
When the population growth of a certain city was first studied, the population was 22,000.
A Norman window has the shape of a rectangle surmounted by a semicircle.
At what price will a businessman mark a digital camera for sale that cost P6,000 in order that 20% discount can be offered on the marked price and still makes a profit of 25% of the selling price.
Determine the amplitude of $y = 4 \cos 2x$.
A Ferris wheel, 9 m in radius, is rotating such that the riders will experience zero gravity at the topmost part of the wheel. How many revolutions it made in every minute?
How many three-digit numbers are not divisible by 3?
Solve for $x^2$ if $48^{1/x} = 4 \times 3^{1/x}$.
vSk9ZBx-1 Compute the length of belt if both pulleys will rotate in the same direction.
When x^2 + 5x - 2 is divided by x + n, the remainder is -8. Find all possible values of n.
The sum and product of three distinct positive integers are 15 and 45, respectively. What is the smallest integer?
Find the exact value of $\cos [ \, \arcsin (2/3) \, ]$.
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