$$\text { Let } A , B \text {, and } C \text { be sets. Prove or disprove that } A - ( B \cap C ) = ( A - B ) \cup ( A - C ) \text {. }$$

Name: \[\text { Let } A , B \text {, and } C \text { be sets. Prove or disprove that } A - ( B \cap C ) = ( A - B ) \cup ( A - C ) \text {. }\]
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The Answer of $$\text { Let } A , B \text {, and } C \text { be sets. Prove or disprove that } A - ( B \cap C ) = ( A - B ) \cup ( A - C ) \text {. }$$

Let A,B, and C be sets. Prove or disprove that A−(B∩C)=(A−B)∪(A−C). \text { Let } A , B \text {, and } C \text { be sets. Prove or disprove that } A - ( B \cap C ) = ( A - B ) \cup ( A - C ) \text {. } Let A,B, and C be sets. Prove or disprove that A−(B∩C)=(A−B)∪(A−C).

$\text { Let } A , B \text {, and } C \text { be sets. Prove or disprove that } A - ( B \cap C ) = ( A - B ) \cup ( A - C ) \text {. }$