Fundamental Counting Principles

Fundamental Counting Principles

10th Grade

5 Qs

quiz-placeholder

Similar activities

8/26 EXIT TICKET

8/26 EXIT TICKET

10th Grade

8 Qs

Discrete Math: Permutations and Combinations

Discrete Math: Permutations and Combinations

9th Grade - University

10 Qs

Circular Permutation - Activity

Circular Permutation - Activity

6th - 12th Grade

10 Qs

SUMMATIVE TEST #1 (QUARTER 3)

SUMMATIVE TEST #1 (QUARTER 3)

10th Grade

10 Qs

Teori Bilangan / PK / Group D / marsiajar.id

Teori Bilangan / PK / Group D / marsiajar.id

10th - 12th Grade

10 Qs

Permutation and Combination Formula

Permutation and Combination Formula

10th Grade

5 Qs

kuis materi garis dan sudut

kuis materi garis dan sudut

9th - 12th Grade

10 Qs

cct (july)

cct (july)

10th Grade

8 Qs

Fundamental Counting Principles

Fundamental Counting Principles

Assessment

Quiz

Mathematics

10th Grade

Hard

Created by

AR Brawis

FREE Resource

5 questions

Show all answers

1.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

1. Which counting method calculates the total number of possible outcomes in an experiment without listing them individually?

Tabular

Tree Diagram

Systematic Listing

Fundamental Counting Principle

2.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

2. Which refers to an arrangement of objects or elements in a specific order?

Factorial

Combination

Permutation

Product Rule

3.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

3. What is the number of distinct permutations of n objects, where p objects are identical, q objects are identical, r objects are identical, and so on?

𝑃 =𝑛!/(𝑝! 𝑞! 𝑟! …)

𝑃 =𝑝!/(𝑛! 𝑞! 𝑟! …)

𝑃 =𝑞!/(𝑝! 𝑛! 𝑟! …)

𝑃 =𝑟!/(𝑝! 𝑞! 𝑛! …)

4.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

4. Which is an ordered arrangement of objects in a circular manner?

"permutation"

"linear permutation"

circular permutation

distinguishable permutation

5.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

5. What notation denotes the number of combinations of n objects taken r at a time?

𝑛!/𝑟!

𝑛!/𝑟!(𝑛−𝑟)!

𝑛!/𝑛!(𝑛−𝑟)!

𝑛!/𝑛!(𝑟−𝑛)!