The newly schools question and answer requested students to assert what they think is the main important point for a student to do to be able to get success. From the numerous answers, the one which that stood out was practice. People who are always successful do not become successful by being born. They work hard and dedication their lives to succeeding. This is how you can attain your goals. in this article, some question and answer examples that you will be able to make use of to boost your knowledge and gain insight that will guide you to maintain your school studies.

## Question:

P(multiple of 6 / 2-digit number)

## Answer:

The probability P(**multiple **of 6 / 2-**digit **number), that a randomly chosen positive two-digit **number **is a multiple of 6, is 1/6.

### What is probability?

**Probability **of an event is the ratio of **number **of favorable outcome to the total number of **outcome **of that event.

The **statement **given in the problem is, P(**multiple **of 6 / 2-digit number). The meaning of this statement is,

- P is the probability of choosing a random number.
- This random number is a 2-digit number.
- This random number is a multiple of number 6.

The **two digit **number ranges from number 10 to **number **99. The multiple of 6 in this range are,

The total number of **multiple **of 6 in this **range **are,

Total **number **between number 10 to number 99 are,

The probability of finding a **multiple **of 6 in two-**digit **number is,

Hence, the probability P(**multiple **of 6 / 2-**digit **number), that a randomly chosen positive two-digit **number **is a multiple of 6, is 1/6.

Learn more about the **probability **here;

From the answer and question examples above, hopefully, they can definitely help the student deal with the question they had been looking for and observe of each and every thing stated in the answer above. Then could actually carry out some sharing in a group discussion and also study with the classmate relating to the topic, so another student also will have some enlightenment and still keeps up the school learning.