Algebra 1 3-5 Independent Practice: Working With Sets

Last updated almost 4 years ago

10 questions

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Algebra 1 3-5 Independent Practice: Working With Sets

Last updated almost 4 years ago

10 questions

Question 1

A

B

C

D

Question 2

A

B

C

D

Question 3

A

B

C

D

Question 4

A

B

C

D

Question 5

Vocabulary: What is the complement of a set A? Explain.

Question 6

Vocabulary: Categorize the subsets into the set(s) to which they belong. Some subsets may belong to multiple sets or not set at all.

Note that not all subsets for every set are included in this item.

{}
{3}
{1, 3}
{1, 3, 5}
{1, 3, 5, 7}

Set {1, 3, 5}
Set {1, 3}
Set {3}

Question 7

Reasoning: A nonempty set is a set that contains at least one element. Given nonempty sets A and B, suppose that A ⊆ B. Is B ⊆ A always, sometimes, or never true?

Always

Sometimes

Never

Question 8

Reasoning: Explain your response to the previous item.

Question 9

Error Analysis: A student says sets A and B below are the same. What error did the student make?

A = {x| x is a whole number less than 5} B = {1, 2, 3, 4}

Question 10

10.

Reflection: Math Success

Question 1

A

B

C

D

Question 2

A

B

C

D

Question 3

A

B

C

D

Question 4

A

B

C

D

Question 5

Vocabulary: What is the complement of a set A? Explain.

Question 6

Vocabulary: Categorize the subsets into the set(s) to which they belong. Some subsets may belong to multiple sets or not set at all.

Note that not all subsets for every set are included in this item.

{}
{3}
{1, 3}
{1, 3, 5}
{1, 3, 5, 7}

Set {1, 3, 5}
Set {1, 3}
Set {3}

Question 7

Reasoning: A nonempty set is a set that contains at least one element. Given nonempty sets A and B, suppose that A ⊆ B. Is B ⊆ A always, sometimes, or never true?

Always

Sometimes

Never

Question 8

Reasoning: Explain your response to the previous item.

Question 9

Error Analysis: A student says sets A and B below are the same. What error did the student make?

A = {x| x is a whole number less than 5} B = {1, 2, 3, 4}

Question 10

10.

Algebra 1 3-5 Independent Practice: Working With Sets

Algebra 1 3-5 Independent Practice: Working With Sets

Vocabulary: What is the complement of a set A? Explain.

Vocabulary: Categorize the subsets into the set(s) to which they belong. Some subsets may belong to multiple sets or not set at all.Note that not all subsets for every set are included in this item.

Reasoning: A nonempty set is a set that contains at least one element. Given nonempty sets A and B, suppose that A ⊆ B. Is B ⊆ A always, sometimes, or never true?

Reasoning: Explain your response to the previous item.

Error Analysis: A student says sets A and B below are the same. What error did the student make?A = {x| x is a whole number less than 5} B = {1, 2, 3, 4}

Reflection: Math Success

Vocabulary: What is the complement of a set A? Explain.

Vocabulary: Categorize the subsets into the set(s) to which they belong. Some subsets may belong to multiple sets or not set at all.Note that not all subsets for every set are included in this item.

Reasoning: A nonempty set is a set that contains at least one element. Given nonempty sets A and B, suppose that A ⊆ B. Is B ⊆ A always, sometimes, or never true?

Reasoning: Explain your response to the previous item.

Error Analysis: A student says sets A and B below are the same. What error did the student make?A = {x| x is a whole number less than 5} B = {1, 2, 3, 4}

Reflection: Math Success

Vocabulary: Categorize the subsets into the set(s) to which they belong. Some subsets may belong to multiple sets or not set at all.

Note that not all subsets for every set are included in this item.

Error Analysis: A student says sets A and B below are the same. What error did the student make?

A = {x| x is a whole number less than 5} B = {1, 2, 3, 4}

Vocabulary: Categorize the subsets into the set(s) to which they belong. Some subsets may belong to multiple sets or not set at all.

Note that not all subsets for every set are included in this item.

Error Analysis: A student says sets A and B below are the same. What error did the student make?

A = {x| x is a whole number less than 5} B = {1, 2, 3, 4}