Multiple Choice Question: Simplify the radical shown: $\sqrt{a\sqrt{a\sqrt{a}}}$

More Old MCQ

Orphaned Multiple Choice Questions (MCQ) due to changes of exam system.

Determine the distance from point (2, 1) to the line 4x - 3y + 5 = 0.
The vena contracta of a sharp-edged hydraulic orifice usually occurs:
Solve for x: x - 1 / x = 0.
At a point A that is 50 m from the base of a monument, the angle of elevation to the top of the monument is twice as large as the angle of elevation from a point B that is 150 m from the monument.
What is the full capacity in cubic meter of a water tank having the shape of a frustum of a pyramid with lower and upper base areas of 32 m^2 and 8 m^2 and altitude of 6 m?
An urn contains 6 red marbles and 4 black marbles. Two marbles are drawn without replacement from the urn. What is the probability that both of the marbles are black?
A Toyota Tamaraw FX leaves a certain station at noon, traveling due north at 40 kph.
Samuel Pepys wrote Isaac Newton to ask which of three events is more likely: that a person get...
When the population growth of a certain city was first studied, the population was 22,000.
A vending machine dispenses gumballs in a regular repeating cycle of ten different colors. If a quarter buys 3 gumballs, what is the minimum amount of money that must be spent before three gumballs of the same color are dispense?
Simplify and solve for y: $y = \ln \left( \dfrac{e^x}{e^{x - 1}} \right)$.
A circle with radius r has a circumference equal to the perimeter of a square whose side is S. Which of the following is true?
In a certain town there are 1000 married couples. Two-thirds of the husbands who are taller than their wives are also heavier and three-quarters of the husbands who are heavier than their wives are also taller.
Albert can do a work in 1 hour, Bryan can do it in 2 hours, and Carl can do it in 4 hours. Working together from start, how long can they do the work?
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.