
Roll a die ten times and record the outcomes in the form of table.
Answer
465.6k+ views
Hint: Here we will roll a die one by one ten times and read the outcome which come on that die and then we note it. Here the outcome can be from one to six and the same outcome can come multiple times and we have to record the frequency of that outcome.
Complete answer:
Here, first we will draw a table and in one column of that table we will write the number of times we had thrown our die till now and in the second column will we record the outcome.
Here, a total of ten outcomes are noted in the table.
And, the total number of possible outcomes should be in between $1\,\,to\,\,6$.
So, here if we look at the above table, we can see that the total number of times $6$ occurred in the outcomes is $4$.
Similarly, we can say that the total number of outcomes of $4\,\,is\,\,1$ and also $5\,\,is\,\,1$.
Here, the outcome of $1\,\,is\,\,2$, $2\,\,is\,\,1$ and $3\,\,is\,\,1$.
Note:
Here we know that probability of each outcome on a die is $\dfrac{1}{6}$ as there are total of six numbers present on a die. The outcome can be anything from one to six as there are total number of six possibilities which we came across while throwing a die.
Complete answer:
Here, first we will draw a table and in one column of that table we will write the number of times we had thrown our die till now and in the second column will we record the outcome.
| Serial No. | Outcome |
| 1. | 6 |
| 2. | 6 |
| 3. | 4 |
| 4. | 1 |
| 5. | 6 |
| 6. | 5 |
| 7. | 2 |
| 8. | 1 |
| 9. | 6 |
| 10. | 3 |
Here, a total of ten outcomes are noted in the table.
And, the total number of possible outcomes should be in between $1\,\,to\,\,6$.
So, here if we look at the above table, we can see that the total number of times $6$ occurred in the outcomes is $4$.
Similarly, we can say that the total number of outcomes of $4\,\,is\,\,1$ and also $5\,\,is\,\,1$.
Here, the outcome of $1\,\,is\,\,2$, $2\,\,is\,\,1$ and $3\,\,is\,\,1$.
Note:
Here we know that probability of each outcome on a die is $\dfrac{1}{6}$ as there are total of six numbers present on a die. The outcome can be anything from one to six as there are total number of six possibilities which we came across while throwing a die.
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