Grade 11 Mathematics chapter 8

Welcome to your Grade 11 Mathematics chapter 8

After carefully reading the following 30 questions, choose the correct answer.

1. 
If an operation can be performed in n ways and a second operation in m ways, then the two operations can be performed together in n×m ways. This is the:

2. 
What is the value of 0! (zero factorial)?

3. 
An arrangement of objects in a specific order is called a:

4. 
The number of ways to arrange n distinct objects taken all at a time is:

5. 
A selection of objects where the order does NOT matter is called a:

6. 
The formula P(n,r)=(n−r)!n!​ is used for:

7. 
The formula C(n,r)=r!(n−r)!n!​ represents:

8. 
According to the Binomial Theorem, the expansion of (a+b)n has how many terms?

9. 
In the Binomial expansion of (a+b)n, the coefficient of the k-th term is:

10. 
The set of all possible outcomes of a random experiment is called the:

11. 
An event that consists of a single outcome is a:

12. 
The probability of an event E, denoted P(E), is a value between:

13. 
If P(E)=0, the event E is said to be:

14. 
If P(E)=1, the event E is said to be:

15. 
Two events A and B are mutually exclusive if:

16. 
The complement of an event E, denoted E′, consists of:

17. 
For any event E, P(E)+P(E′)=

18. 
The Addition Rule for any two events A and B is:

19. 
Two events A and B are independent if P(A∩B)=

20. 
The conditional probability of A given B is defined as $P(A

21. 
In a permutation of n objects where n1​ are alike, n2​ are alike, ..., the number of distinct permutations is:

22. 
The number of ways to arrange n objects in a circle is:

23. 
Pascal's Triangle is used to find:

24. 
If a coin is tossed twice, how many outcomes are in the sample space?

25. 
If a fair die is rolled, what is the probability of getting an even number?

26. 
A "random experiment" is one where:

27. 
Which of the following equals C(n,r)?

28. 
The sum of the coefficients in the expansion of (x+y)n is:

29. 
For mutually exclusive events A and B, P(A∩B) is:

30. 
The total number of subsets of a set with n elements is:

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