Algebra 1 3-5 Guided Practice: Working With Sets

Last updated almost 4 years ago

21 questions

10

5

A.REI.3

10

A.REI.3

Library

Algebra 1 3-5 Guided Practice: Working With Sets

Last updated almost 4 years ago

21 questions

10

Solve It! Most numbers on a telephone keypad correspond to a set of letters. Suppose you're friend is using the keypad to encrypt a secret message. He sends you the string of characters 4 6 6 3 in that order. What is one word he might be trying to send?

A.REI.3

10

Take Note: Define set as it pertains to this lesson.

10

Take Note: Define subset as it pertains to this lesson.

5

10

Problem 1 Got It?

A.REI.3

10

Problem 2 Got It?

A.REI.3

5

Take Note: Provide an example of two sets written in roster form. The second set should be a subset of the first.

5

10

5

10

Problem 3 Got It? What are the subsets of the set P = {a, b}?
Select all that apply.

10

5

Problem 3 Got It? Reasoning: Let A = {x | x < -3} and B = {x | x ≤ 0}. Is A a subset of B?

A.REI.3

10

Problem 3 Got It? Reasoning: Explain your reasoning on the previous item.
You may use the canvas to help illustrate your written response.

A.REI.3

10

Take Note: Define universal set (aka universe).

10

Take Note: Define complement of a set.

10

Problem 4 Got It?

A.REI.3

10

Take Note: Summarize the mathematical content of this lesson. What topics, ideas, and vocabulary were introduced?

10

Solve It! Most numbers on a telephone keypad correspond to a set of letters. Suppose you're friend is using the keypad to encrypt a secret message. He sends you the string of characters 4 6 6 3 in that order. What is one word he might be trying to send?

A.REI.3

10

Take Note: Define set as it pertains to this lesson.

10

Take Note: Define subset as it pertains to this lesson.

5

Take Note: Provide an example of a set containing 5 elements that is written in roster form.

5

Take Note: Provide an example of a set that is written using set-builder notation.

10

Problem 1 Got It?

A.REI.3

10

Problem 2 Got It?

A.REI.3

5

Take Note: Provide an example of two sets written in roster form. The second set should be a subset of the first.

5

Take Note: Every set is a subset of itself.

10

Take Note: Define the empty set.

5

Take Note: Write the empty set in roster form.

10

Take Note: Mathtype pro-tip!

In many equation editors, the code \subseteq will generate the subset symbol ⊆. You can try it out here.

Enter the subset symbol.

Problem 3 Got It? What are the subsets of the set P = {a, b}?
Select all that apply.

Problem 3 Got It? What are the subsets of the set S = {a, b, c}?
Select all that apply.

Problem 3 Got It? Reasoning: Let A = {x | x < -3} and B = {x | x ≤ 0}. Is A a subset of B?

Problem 3 Got It? Reasoning: Explain your reasoning on the previous item.
You may use the canvas to help illustrate your written response.

10

Take Note: Define universal set (aka universe).

10

Take Note: Define complement of a set.

10

Take Note: Let the universal set U and a set A be defined as below.

U = {1,2,3,4,5}
A = {1,3,5}

Write A' in roster form.

10

Problem 4 Got It?

A.REI.3

10

Take Note: Summarize the mathematical content of this lesson. What topics, ideas, and vocabulary were introduced?

Take Note: Provide an example of a set containing 5 elements that is written in roster form.

Take Note: Provide an example of a set that is written using set-builder notation.

B

C

D

B

C

D

Take Note: Every set is a subset of itself.

Take Note: Define the empty set.

Take Note: Write the empty set in roster form.

Take Note: Mathtype pro-tip!

In many equation editors, the code \subseteq will generate the subset symbol ⊆. You can try it out here.

Enter the subset symbol.

{b}

Problem 3 Got It? What are the subsets of the set S = {a, b, c}?
Select all that apply.

{} (aka ø or the empty set)

{a}

{b}

{a, b, c}

{d}

{a, b}

{c}

{a, c}

{b, c}

Take Note: Let the universal set U and a set A be defined as below. 

U = {1,2,3,4,5}
A = {1,3,5}

Write A' in roster form.

B

C

D

Algebra 1 3-5 Guided Practice: Working With Sets

Algebra 1 3-5 Guided Practice: Working With Sets

Solve It! Most numbers on a telephone keypad correspond to a set of letters. Suppose you're friend is using the keypad to encrypt a secret message. He sends you the string of characters 4 6 6 3 in that order. What is one word he might be trying to send?

Take Note: Define set as it pertains to this lesson.

Take Note: Define subset as it pertains to this lesson.

Problem 1 Got It?

Problem 2 Got It?

Take Note: Provide an example of two sets written in roster form. The second set should be a subset of the first.

Problem 3 Got It? What are the subsets of the set P = {a, b}?Select all that apply.

Problem 3 Got It? Reasoning: Let A = {x | x < -3} and B = {x | x ≤ 0}. Is A a subset of B?

Problem 3 Got It? Reasoning: Explain your reasoning on the previous item.You may use the canvas to help illustrate your written response.

Take Note: Define universal set (aka universe).

Take Note: Define complement of a set.

Problem 4 Got It?

Take Note: Summarize the mathematical content of this lesson. What topics, ideas, and vocabulary were introduced?

Solve It! Most numbers on a telephone keypad correspond to a set of letters. Suppose you're friend is using the keypad to encrypt a secret message. He sends you the string of characters 4 6 6 3 in that order. What is one word he might be trying to send?

Take Note: Define set as it pertains to this lesson.

Take Note: Define subset as it pertains to this lesson.

Take Note: Provide an example of a set containing 5 elements that is written in roster form.

Take Note: Provide an example of a set that is written using set-builder notation.

Problem 1 Got It?

Problem 2 Got It?

Take Note: Provide an example of two sets written in roster form. The second set should be a subset of the first.

Take Note: Every set is a subset of itself.

Take Note: Define the empty set.

Take Note: Write the empty set in roster form.

Take Note: Mathtype pro-tip! In many equation editors, the code \subseteq will generate the subset symbol ⊆. You can try it out here.Enter the subset symbol.

Problem 3 Got It? What are the subsets of the set P = {a, b}?Select all that apply.

Problem 3 Got It? What are the subsets of the set S = {a, b, c}?Select all that apply.

Problem 3 Got It? Reasoning: Let A = {x | x < -3} and B = {x | x ≤ 0}. Is A a subset of B?

Problem 3 Got It? Reasoning: Explain your reasoning on the previous item.You may use the canvas to help illustrate your written response.

Take Note: Define universal set (aka universe).

Take Note: Define complement of a set.

Take Note: Let the universal set U and a set A be defined as below. U = {1,2,3,4,5}A = {1,3,5}Write A' in roster form.

Problem 4 Got It?

Take Note: Summarize the mathematical content of this lesson. What topics, ideas, and vocabulary were introduced?

Take Note: Provide an example of a set containing 5 elements that is written in roster form.

Take Note: Provide an example of a set that is written using set-builder notation.

Take Note: Every set is a subset of itself.

Take Note: Write the empty set in roster form.

Take Note: Mathtype pro-tip! In many equation editors, the code \subseteq will generate the subset symbol ⊆. You can try it out here.Enter the subset symbol.

Problem 3 Got It? What are the subsets of the set P = {a, b}?
Select all that apply.

Problem 3 Got It? Reasoning: Explain your reasoning on the previous item.
You may use the canvas to help illustrate your written response.

Take Note: Mathtype pro-tip!

In many equation editors, the code \subseteq will generate the subset symbol ⊆. You can try it out here.

Enter the subset symbol.

Problem 3 Got It? What are the subsets of the set P = {a, b}?
Select all that apply.

Problem 3 Got It? What are the subsets of the set S = {a, b, c}?
Select all that apply.

Problem 3 Got It? Reasoning: Explain your reasoning on the previous item.
You may use the canvas to help illustrate your written response.

Take Note: Let the universal set U and a set A be defined as below.

U = {1,2,3,4,5}
A = {1,3,5}

Write A' in roster form.

Take Note: Mathtype pro-tip!

In many equation editors, the code \subseteq will generate the subset symbol ⊆. You can try it out here.

Enter the subset symbol.