00:01
Part of this problem involves you doing simulations, and i can't really do simulations for you, but i can tell you a little bit about what you should be looking for.
00:11
So for number one, you're setting up and completing a simulation of tossing a die 100 times.
00:17
You could set up a random generator on a statistical software with the numbers 1 through 6 and do this.
00:24
So for 100 times and 500 times, what you're going to see is that your experimental, i'm going to use ep for experimental probability, should be close to your theoretical probability.
00:42
And when you do it 500 times, those two should be even closer together.
00:47
The law of large numbers, the more you do this, the closer your experimental probability and theoretical probability would become.
00:56
So number two, set up and complete a simulation to find the probability of getting green twice in a row if a spinner is on a circular region.
01:04
That is one -third green, one -six blue, one -third red, and the remaining, which would be one -sixth, is yellow.
01:16
The spinner spun twice.
01:19
Again, carry out the simulation 30 times and record the outcomes.
01:23
You can do this lots of, you can simulate this a lot of different ways.
01:27
You could literally put two slips of green paper, two slips of red paper, one slip of blue paper, one slip of yellow paper in a bag, and reach in and draw out.
01:43
But for b, c, d, and e, these are areas i can't help you with, which outcome is most likely and why.
01:51
You are most likely to get, and there's three that are most likely in this case, you are most likely to get green green, green.
02:02
Blue, blue green, oh not sorry, i'm looking at the wrong data.
02:08
Green, green, yes...