There is an equilateral triangle and three bugs are sitting on the three corners of the triangle. Each of the bugs picks up a random direction and starts walking along the edge of the equilateral triangle. What is the probability that none of the bugs crash into each other?
Out of the eight possible outcomes ( 2×2×2 ) only 2 possibilities ( All the ants moving clockwise or anticlockwise ) allow the ants to not cross path with each other. Therefore the probability that the ants won't crash each other on this scenario is = 2/8 = 1/4 = 25%.
Triangle ABC is stuck in a circle. Its points are on random areas on the circumference of the circle. What is the probability of the triangle covering the centre of the circle?
Rohit has 6 wooden sticks of equal length.
He wants to join all of them in such a way that they make a regular polygon.
At what internal angle he has to join wooden stick with each other?
If the length of two sides of a right angled triangle measured in inches are prime numbers, and it has two adjacent sides of 12 and 13 inches long, how long must the third side be?
Visualize a cube. You know it has 6 faces, 8 corners, and 12 edges. Now, imagine a knife slicing away each corner with a straight plane cut. How many total edges are there now?