Represent set A, B, C such that A⊂B,A∩C=ϕ and B∩C=ϕ by Venn diagram. The number of separate regions representing A∪(B∩C) is/are:

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Represent set A, B, C such that A B, A C = and B C by Ve

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Represent set A, B, C such that $A \subset B, A \cap C = ϕ$ and $B \cap C \neq = ϕ$ by Venn diagram. The number of separate regions representing $A \cup (B \cap C)$ is/are:

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Represent set A, B, C such that

A \subset B, A \cap C = ϕ

and

B \cap C \neq = ϕ

by Venn diagram. The number of separate regions representing

A \cup (B \cap C)

is/are:

7 mins ago

Discuss this question LIVE

7 mins ago

A

is a subset of

B

, we draw

A

inside

B

.

Since

A \cap C

is a null set, and

B \cap C

is not a null set we draw

C

such that it intersects

B

but not

A

The shaded region represents

A \cup (B \cap C)

. Hence, there are two separate regions.

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Question Text	Represent set A, B, C such that $A \subset B, A \cap C = ϕ$ and $B \cap C \neq = ϕ$ by Venn diagram. The number of separate regions representing $A \cup (B \cap C)$ is/are:
Answer Type	Text solution:1
Upvotes	150