Question

A coin is tossed 6 times. find the number of points in the sample space.​

Answer 1

Given,

The coin is tossed a total of 6 times.

To Find,

The number of points in that particular sample space.

Solution,

We can solve the coin problem with the steps as follows,

For any unbiased coins, there are only two possible outcomes.

Either it will be head or tail.

So if any coin is tossed for "n" times the number of points in sample space will be $2^{n}$.

Here n=6.

So  in that sample space the number of points is, $2^{6}=64.$

Hence, If any coin is tossed for 6 times the number of points in the sample space will be 64.

Answer 2

Answer:

If a coin is tossed 6 times, then the number of points in the sample space is 64.​

Step-by-step explanation:

We know that when we toss a coin, we can have possibly two outcomes which are Head and Tail.

Hence the total number of outcomes when the coin is tossed one time is 2.

If each sequence of Heads and Tails is considered a different outcome, then there are $2^6 = 64$ outcomes.

Hence the required answer which is the total number of outcomes when the coin is tossed six times is 64.