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Algebra
Algebra Camp
6 topics
235 lectures
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Camp Curriculum
Introduction to Algebra
60 videos
Linear Functions
35 videos
Solve Linear Inequalities
35 videos
Functions
20 videos
Graph Linear Functions
40 videos
Write Linear Equations
45 videos
Lectures
02:19
Solve Linear Inequalities
Graphing and Writing Inequalities - Example 1
In mathematics, an inequality is a statement that one number, quantity, or set is less than or greater than another number, quantity, or set. The notation a ? b means that a is less than or equal to b.
Julie Silva
03:30
Solve Linear Inequalities
Graphing and Writing Inequalities - Example 2
In mathematics, an inequality is a statement that one number, quantity, or set is less than or greater than another number, quantity, or set. The notation a ? b means that a is less than or equal to b.
Julie Silva
02:21
Solve Linear Inequalities
Graphing and Writing Inequalities - Example 3
In mathematics, an inequality is a statement that one number, quantity, or set is less than or greater than another number, quantity, or set. The notation a ? b means that a is less than or equal to b.
Julie Silva
03:21
Solve Linear Inequalities
Graphing and Writing Inequalities - Example 4
In mathematics, an inequality is a statement that one number, quantity, or set is less than or greater than another number, quantity, or set. The notation a ? b means that a is less than or equal to b.
Julie Silva
07:03
Solve Linear Inequalities
Graphing and Writing Inequalities - Overview
In mathematics, an inequality is a statement that one number, quantity, or set is less than or greater than another number, quantity, or set. The notation a ? b means that a is less than or equal to b.
Julie Silva
02:26
Solve Linear Inequalities
Solve Absolute Value Inequalities - Example 1
In mathematics, an absolute value (also called modulus or magnitude) is the non-negative value of a real number that is unchanged when the number is added to itself a number of times, regardless of the magnitude of the number. For example, 3 is the absolute value of both 3 and ?3, and also of ?6 and 9.
Julie Silva
03:12
Solve Linear Inequalities
Solve Absolute Value Inequalities - Example 2
In mathematics, an absolute value (also called modulus or magnitude) is the non-negative value of a real number that is unchanged when the number is added to itself a number of times, regardless of the magnitude of the number. For example, 3 is the absolute value of both 3 and ?3, and also of ?6 and 9.
Julie Silva
04:20
Solve Linear Inequalities
Solve Absolute Value Inequalities - Example 3
In mathematics, an absolute value (also called modulus or magnitude) is the non-negative value of a real number that is unchanged when the number is added to itself a number of times, regardless of the magnitude of the number. For example, 3 is the absolute value of both 3 and ?3, and also of ?6 and 9.
Julie Silva
03:18
Solve Linear Inequalities
Solve Absolute Value Inequalities - Example 4
In mathematics, an absolute value (also called modulus or magnitude) is the non-negative value of a real number that is unchanged when the number is added to itself a number of times, regardless of the magnitude of the number. For example, 3 is the absolute value of both 3 and ?3, and also of ?6 and 9.
Julie Silva
05:50
Solve Linear Inequalities
Solve Absolute Value Inequalities - Overview
In mathematics, an absolute value (also called modulus or magnitude) is the non-negative value of a real number that is unchanged when the number is added to itself a number of times, regardless of the magnitude of the number. For example, 3 is the absolute value of both 3 and ?3, and also of ?6 and 9.
Julie Silva
02:08
Solve Linear Inequalities
Solve Compound Inequalities - And Statements - Example 1
In mathematics, a compound inequality is an inequality involving two or more inequalities connected by logical operators such as "and" and "or". Compound inequalities can be written in many ways. For example: 2x+3 or 5x+5 >10
Julie Silva
02:18
Solve Linear Inequalities
Solve Compound Inequalities - And Statements - Example 2
In mathematics, a compound inequality is an inequality involving two or more inequalities connected by logical operators such as "and" and "or". Compound inequalities can be written in many ways. For example: 2x+3 or 5x+5 >10
Julie Silva
02:15
Solve Linear Inequalities
Solve Compound Inequalities - And Statements - Example 3
In mathematics, a compound inequality is an inequality involving two or more inequalities connected by logical operators such as "and" and "or". Compound inequalities can be written in many ways. For example: 2x+3 or 5x+5 >10
Julie Silva
02:32
Solve Linear Inequalities
Solve Compound Inequalities - And Statements - Example 4
In mathematics, a compound inequality is an inequality involving two or more inequalities connected by logical operators such as "and" and "or". Compound inequalities can be written in many ways. For example: 2x+3 or 5x+5 >10
Julie Silva
07:44
Solve Linear Inequalities
Solve Compound Inequalities - And Statements - Overview
In mathematics, a compound inequality is an inequality involving two or more inequalities connected by logical operators such as "and" and "or". Compound inequalities can be written in many ways. For example: 2x+3 or 5x+5 >10
Julie Silva
03:22
Solve Linear Inequalities
Solve Compound Inequalities - Or Statements - Example 1
In mathematics, a compound inequality is an inequality involving two or more inequalities connected by logical operators such as "and" and "or". Compound inequalities can be written in many ways. For example: 2x+3 or 5x+5 >10
Julie Silva
02:20
Solve Linear Inequalities
Solve Compound Inequalities - Or Statements - Example 2
In mathematics, a compound inequality is an inequality involving two or more inequalities connected by logical operators such as "and" and "or". Compound inequalities can be written in many ways. For example: 2x+3 or 5x+5 >10
Julie Silva
03:31
Solve Linear Inequalities
Solve Compound Inequalities - Or Statements - Example 3
In mathematics, a compound inequality is an inequality involving two or more inequalities connected by logical operators such as "and" and "or". Compound inequalities can be written in many ways. For example: 2x+3 or 5x+5 >10
Julie Silva
03:38
Solve Linear Inequalities
Solve Compound Inequalities - Or Statements - Example 4
In mathematics, a compound inequality is an inequality involving two or more inequalities connected by logical operators such as "and" and "or". Compound inequalities can be written in many ways. For example: 2x+3 or 5x+5 >10
Julie Silva
06:27
Solve Linear Inequalities
Solve Compound Inequalities - Or Statements - Overview
In mathematics, a compound inequality is an inequality involving two or more inequalities connected by logical operators such as "and" and "or". Compound inequalities can be written in many ways. For example: 2x+3 or 5x+5 >10
Julie Silva
02:02
Solve Linear Inequalities
Solve Inequalities Using Addition and Subtraction - Example 1
In mathematics, an inequality is a statement that one number is greater than or less than another number. The notation a ? b means that a is less than or equal b. The notation a ? b means that a is greater than or equal to b. If the two numbers have the same sign, the relationship is positive (or less-than) and if they have different signs, the relationship is negative (or greater-than).
Julie Silva
01:54
Solve Linear Inequalities
Solve Inequalities Using Addition and Subtraction - Example 2
In mathematics, an inequality is a statement that one number is greater than or less than another number. The notation a ? b means that a is less than or equal b. The notation a ? b means that a is greater than or equal to b. If the two numbers have the same sign, the relationship is positive (or less-than) and if they have different signs, the relationship is negative (or greater-than).
Julie Silva
01:31
Solve Linear Inequalities
Solve Inequalities Using Addition and Subtraction - Example 3
In mathematics, an inequality is a statement that one number is greater than or less than another number. The notation a ? b means that a is less than or equal b. The notation a ? b means that a is greater than or equal to b. If the two numbers have the same sign, the relationship is positive (or less-than) and if they have different signs, the relationship is negative (or greater-than).
Julie Silva
02:20
Solve Linear Inequalities
Solve Inequalities Using Addition and Subtraction - Example 4
In mathematics, an inequality is a statement that one number is greater than or less than another number. The notation a ? b means that a is less than or equal b. The notation a ? b means that a is greater than or equal to b. If the two numbers have the same sign, the relationship is positive (or less-than) and if they have different signs, the relationship is negative (or greater-than).
Julie Silva
03:33
Solve Linear Inequalities
Solve Inequalities Using Addition and Subtraction - Overview
In mathematics, an inequality is a statement that one number is greater than or less than another number. The notation a ? b means that a is less than or equal b. The notation a ? b means that a is greater than or equal to b. If the two numbers have the same sign, the relationship is positive (or less-than) and if they have different signs, the relationship is negative (or greater-than).
Julie Silva
01:31
Solve Linear Inequalities
Solve Inequalities Using Multiplication and Division - Example 1
In mathematics, an inequality is a conditional statement that is either true or false, depending on the value of the variable.
Julie Silva
01:36
Solve Linear Inequalities
Solve Inequalities Using Multiplication and Division - Example 2
In mathematics, an inequality is a conditional statement that is either true or false, depending on the value of the variable.
Julie Silva
01:59
Solve Linear Inequalities
Solve Inequalities Using Multiplication and Division - Example 3
In mathematics, an inequality is a conditional statement that is either true or false, depending on the value of the variable.
Julie Silva
02:21
Solve Linear Inequalities
Solve Inequalities Using Multiplication and Division - Example 4
In mathematics, an inequality is a conditional statement that is either true or false, depending on the value of the variable.
Julie Silva
09:02
Solve Linear Inequalities
Solve Inequalities Using Multiplication and Division - Overview
In mathematics, an inequality is a conditional statement that is either true or false, depending on the value of the variable.
Julie Silva
02:51
Solve Linear Inequalities
Solve Multi-Step Inequalities - Example 1
In mathematics, a linear inequality is an inequality involving a linear function. Linear inequalities are algebraic equations involving the addition, subtraction, multiplication, and division of numbers and variables, and the four basic arithmetic operations (addition, subtraction, multiplication, and division) performed on them. Linear inequalities can be represented graphically using a closed curve (a line segment joining two points) or open curve (a line segment with no end-points).
Julie Silva
02:48
Solve Linear Inequalities
Solve Multi-Step Inequalities - Example 2
In mathematics, a linear inequality is an inequality involving a linear function. Linear inequalities are algebraic equations involving the addition, subtraction, multiplication, and division of numbers and variables, and the four basic arithmetic operations (addition, subtraction, multiplication, and division) performed on them. Linear inequalities can be represented graphically using a closed curve (a line segment joining two points) or open curve (a line segment with no end-points).
Julie Silva
02:26
Solve Linear Inequalities
Solve Multi-Step Inequalities - Example 3
In mathematics, a linear inequality is an inequality involving a linear function. Linear inequalities are algebraic equations involving the addition, subtraction, multiplication, and division of numbers and variables, and the four basic arithmetic operations (addition, subtraction, multiplication, and division) performed on them. Linear inequalities can be represented graphically using a closed curve (a line segment joining two points) or open curve (a line segment with no end-points).
Julie Silva
03:27
Solve Linear Inequalities
Solve Multi-Step Inequalities - Example 4
In mathematics, a linear inequality is an inequality involving a linear function. Linear inequalities are algebraic equations involving the addition, subtraction, multiplication, and division of numbers and variables, and the four basic arithmetic operations (addition, subtraction, multiplication, and division) performed on them. Linear inequalities can be represented graphically using a closed curve (a line segment joining two points) or open curve (a line segment with no end-points).
Julie Silva
01:26
Solve Linear Inequalities
Solve Multi-Step Inequalities - Overview
In mathematics, a linear inequality is an inequality involving a linear function. Linear inequalities are algebraic equations involving the addition, subtraction, multiplication, and division of numbers and variables, and the four basic arithmetic operations (addition, subtraction, multiplication, and division) performed on them. Linear inequalities can be represented graphically using a closed curve (a line segment joining two points) or open curve (a line segment with no end-points).
Julie Silva