Curriculum
Course:
Mathematics — First Preparatory
Login
Curriculum
Mathematics — First Preparatory
Unit 1: Numbers
0/10
Ratio and Proportion
Text lesson
Preview
Ratio and Proportion — Lesson quiz
5 questions
Preview
Applications of Ratio and Proportion
Text lesson
Preview
Applications of Ratio and Proportion — Lesson quiz
5 questions
Preview
Sets and Operations on Sets
Text lesson
Preview
Sets and Operations on Sets — Lesson quiz
5 questions
Preview
Operations on Integers
Text lesson
Preview
Operations on Integers — Lesson quiz
5 questions
Preview
Operations on Rational Numbers
Text lesson
Preview
Definition of a rational number
Addition and subtraction
Multiplication and division
Comparing rational numbers
Worked examples
Common mistakes
Lesson summary
Operations on Rational Numbers — Lesson quiz
5 questions
Preview
Unit 2: Algebra
0/4
Algebraic Expressions and Formulas
Text lesson
Preview
Algebraic Expressions and Formulas — Lesson quiz
5 questions
Preview
Linear Equations
Text lesson
Preview
Linear Equations — Lesson quiz
5 questions
Preview
Unit 3: Statistics
0/6
Organizing Data
Text lesson
Preview
Organizing Data — Lesson quiz
5 questions
Preview
The Arithmetic Mean
Text lesson
Preview
The Arithmetic Mean — Lesson quiz
5 questions
Preview
Pie Charts
Text lesson
Preview
Pie Charts — Lesson quiz
5 questions
Preview
Unit 4: Geometry
0/6
Types of Angles and Their Relations
Text lesson
Preview
Types of Angles and Their Relations — Lesson quiz
5 questions
Preview
Quadrilaterals
Text lesson
Preview
Quadrilaterals — Lesson quiz
5 questions
Preview
Polygons
Text lesson
Preview
Polygons — Lesson quiz
5 questions
Preview
Text lesson
Operations on Rational Numbers
Mathematics — First Preparatory
Operations on Rational Numbers
Explanation
Definition of a rational number
Definition of a rational number
A rational number is a number that can be written in the form a/b, where a and b are integers and b ≠ 0.
The number 5 is rational because it can be written 5/1.
The number −3/4 is rational, and the decimal 0.75 is rational because it equals 3/4.
Every integer is a rational number. A mixed number such as 2 1/3 is changed into an improper fraction: 2 1/3 = 7/3.
The negative sign can be written in the numerator or in front of the fraction. The numbers −2/5, 2/−5 and −(2/5) are all equal.
Operations on Rational Numbers · 1 / 7
Next part
Sign In
The password must have a minimum of 8 characters of numbers and letters, contain at least 1 capital letter
I want to sign up as instructor
Remember me
Sign In
Sign Up
Restore password
Send reset link
Password reset link sent
to your email
Close
Your application is sent
We'll send you an email as soon as your application is approved.
Go to Profile
No account?
Sign Up
Sign In
Lost Password?