Venn Diagrams and Operations with Three Sets: 동영상 및 연습문제

$\(\left\)(E\(\cup\) F\(\cup\) G\(\right\))^{\(\prime\)}=\(\left\)(1,3,5,7,9,11,13,15,17,19\(\right\))$

$\(\left\)(E\(\cup\) F\(\cup\) G\(\right\))^{\(\prime\)}=\(\left\[\lbrace\)7,9,11,13,17,19\(\right\]\rbrace\)$

${(E\cup F\cup G)}^{\prime }=\{1,3,7,9,11,13,17,19\}$

$\(\left\)(E\(\cup\) F\(\cup\) G\(\right\))^{\(\prime\)}=\(\left\[\lbrace\)7,9,11,13,15,17,19\(\right\]\rbrace\)$

$\(\left\)(E\(\cup\) F\(\right\))\(\cap\]\left\)(F\(\cup\) G\(\right\))=\(\left\[\lbrace\)2,4,5,10,15,20\(\right\]\rbrace\)$

$\(\left\)(E\(\cup\) F\(\right\))\(\cap\]\left\)(F\(\cup\) G\(\right\))=\(\left\[\lbrace\)1,2,3,4,5,10,15,20\(\right\]\rbrace\)$

$\(\left\)(E\(\cup\) F\(\right\))\(\cap\]\left\)(F\(\cup\) G\(\right\))=\(\left\[\lbrace\)5,10,15,20\(\right\]\rbrace\)$

$\(\left\)(E\(\cup\) F\(\right\))\(\cap\]\left\)(F\(\cup\) G\(\right\))=\(\left\[\lbrace\)1,2,3,4,5,6,8,10,15,20\(\right\]\rbrace\)$

$F^{\(\prime\)}\(\cap\]\left\)(E\(\cup\) G^{\(\prime\)}\(\right\))=\(\left\[\lbrace\)5,10,15,20\(\right\]\rbrace\)$

$F^{\(\prime\)}\(\cap\]\left\)(E\(\cup\) G^{\(\prime\)}\(\right\))=\(\left\[\lbrace\)2,4,6,7,8,9,11,12,13,14,15,16,17,18,19\(\right\]\rbrace\)$

$F^{\(\prime\)}\(\cap\]\left\)(E\(\cup\) G^{\(\prime\)}\(\right\))=\(\left\[\lbrace\)15,20\(\right\]\rbrace\)$

$F^{\prime }\cap (E\cup G^{\prime })=\{2,4,6,7,8,9,11,12,13,14,16,17,18,19\}$

$\(\left\)(E\(\cap\) F^{\(\prime\)}\(\right\))\(\cup\]\left\)(G^{\(\prime\)}\(\cap\) F^{\(\prime\)}\(\right\))=\(\left\[\lbrace\)5,10,15,20\(\right\]\rbrace\)$

$\(\left\)(E\(\cap\) F^{\(\prime\)}\(\right\))\(\cup\]\left\)(G^{\(\prime\)}\(\cap\) F^{\(\prime\)}\(\right\))=\(\left\[\lbrace\)2,4,6,7,8,9,11,12,13,14,15,16,17,18,19\(\right\]\rbrace\)$

$\(\left\)(E\(\cap\) F^{\(\prime\)}\(\right\))\(\cup\]\left\)(G^{\(\prime\)}\(\cap\) F^{\(\prime\)}\(\right\))=\(\left\[\lbrace\)2,4,6,7,8,9,11,12,13,14,16,17,18,19\(\right\]\rbrace\)$

$\(\left\)(E\(\cap\) F^{\(\prime\)}\(\right\))\(\cup\]\left\)(G^{\(\prime\)}\(\cap\) F^{\(\prime\)}\(\right\))=\(\left\[\lbrace\)15,20\(\right\]\rbrace\)$

$\(\left\)(A\(\cup\) B\(\cup\) C\(\right\))^{\(\prime\)}=\(\left\[\lbrace\)9\(\right\]\rbrace\)$

$\(\left\)(A\(\cup\) B\(\cup\) C\(\right\))^{\(\prime\)}=\(\left\[\lbrace\)2,3,4,5,8\(\right\]\rbrace\)$

$\(\left\)(A\(\cup\) B\(\cup\) C\(\right\))^{\(\prime\)}=\(\left\[\lbrace\)0,1,6,7\(\right\]\rbrace\)$

$\(\left\)(A\(\cup\) B\(\cup\) C\(\right\))^{\(\prime\)}=\(\left\[\lbrace\)0,1,6,7,9\(\right\]\rbrace\)$

${(A\cup B\cup C)}^{\prime }=\{0,1,6,7,9\}$

${(A\cup B\cup C)}^{\prime }=\{2,3,4,5,8\}$

${(A\cup B\cup C)}^{\prime }=\{0,1,6,7\}$

${(A\cup B\cup C)}^{\prime }=\left\{9\right\}$

${(A\cup B\cup C)}^{\prime }=\{0,1,6,7,9\}$

${(A\cup B\cup C)}^{\prime }=\left\{9\right\}$

${(A\cup B\cup C)}^{\prime }=\{0,1,6,7\}$

${(A\cup B\cup C)}^{\prime }=\{2,3,4,5,8\}$