Imagine and equilateral triangle has train stations at each corner. If one train from each of these stations was to leave in a random direction (clockwise or counterclockwise) at the same time and same speed, what is the likelihood there is no collision?
They asked problem solving questions.
What are the three types of loops? What is the difference between while loops and do while loops?
How many tennis balls can fit inside of an airplane?
If you were given all the money in the world, what would you do with it?
For each VS for was asked
Are you willing to work overtime?
(For the following questions, you'll need to explain your thought process on how you solved the problems) Q) (Stage 2) Pseudo-Code: How to multiply 2 integers without using the *.
Q) Three boxes with 10 marbles each -- can be black or white -- 1 box has 10 black marbles, 1 box has 10 white marbles, and 1 box has mixed marbles -- could be 1:9 or 5:5, 4:6, etc. All the boxes are labeled incorrectly. How many marbles do you have to pull to correctly determine the proper labeling for the boxes?
How do you prioritize your day?
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