Froggy Jumps
Engaging questions for Grade 10 learners.
1
it refers to the different possible arrangement of a set of objects when the order is important
2
It is a method to determine the number of ways multiple independent variables can occur
3
the product of a positive integer n and all the positive integers less than it is called
4
Two different arrangements of objects where some of them are identical are called
5
Selecting two representatives from 8 candidates required
6
It determines the number of possible groups of a collection of items where the order of the elements does not matter
7
It is a set that contains all the elements that are in at least of the two events. It can be written as AUB.
8
It is a set that contains all the elements that are in both events. It can be written as A∩B.
9
It is a set of all outcomes that are not in the event. It can be written as (A∩b)'.
10
It is the number of elements inside the given set.
11
These are the events that have no outcomes in common. It also means that if two or more events are mutually exclusive, they cannot happen at the same time.
12
Write the expression that gives the number of ways of arranging seven different books in a
shelf.
13
How many 3 digit-number can be formed using 5,6, and 7.
14
Find the number of distinguishable permutations of the letters of the word "LOSS". Use the
formula.
15
In how many ways can you arrange Ana, Kyle, and Gia in a circular table. Use P(n-1)!
16
find the number of different arrangements of the letters of the word HONESTY if:
all seven letters are used
17
find the number of different arrangements of the letters of the word HONESTY if: only six letters are taken at a time.
18
PERMUTATION OR COMBINATION
Picking a team of 4 students to represent the school in a debate competition.
19
PERMUTATION OR COMBINATION
Creating a 4-digit PIN for a bank account where digits can be repeated
20
PERMUTATION OR COMBINATION
Selecting 3 different toppings for a pizza from a list of 10
21
In how many ways can a committee consisting 5 members be formed from 7 people?
22
A student has 4 different colored highlighters and needs to choose 3 to put in their pencil case. How many different combinations of highlighters can the student choose?
23
Considering the sets, X (1,2,3,4,6,8,10 and Y {1,3,4,5,6,8), what is XUY?
24
Considering the sets, X (1,2,3,4,6,8,10) and Y {1,3,4,5,6,8), what is X∩Y?
25
In an experiment of tossing a six-sided die once, let A be the event of getting a factor of 6 and B be the event of getting an odd number. What is the cardinality of AUB?
26
How many possible outcomes are there in rolling a die?
27
How many possible outcomes are there in tossing three coins once?
28
There are 12 apples and 14 oranges in a basket. If a fruit is picked a random from the basket, what is the probability of picking an orange?
29
A box contains 7 black marbles, 8 white marbles, and 5 yellow marbles. If a marble is drawn at random, what is the probability of getting a black or a yellow marble? Simplify as possible.
30
A letter is randomly chosen from the word "MATHEMATICS". Find the probability that a letter A or T is selected.
31
A coin is tossed seven times. What is the probability that heads turn up in all seven tosses?
32
In a newly bought 8-crayon case, two colors are selected in succession. What is the probability that the color selected is green or violet.
33
In an experiment of tossing a coin and rolling a die, find the probability of obtaining a head and a six.
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