Multiple ChoiceWrite the specified set using the roster method givenU={1,2,3,…,20},E={2,4,6,…,20},F={5,10,15,20}U={\(\left\[\lbrace\)1,2,3,\(\ldots\),20\(\right\]\rbrace\)},E={\(\left\[\lbrace\)2,4,6,\(\ldots\),20\(\right\]\rbrace\)},F={\(\left\[\lbrace\)5,10,15,20\(\right\]\rbrace\)}∅∪F∅∪F
Multiple ChoiceLabel the Venn diagram with the elements that belong in each set using U={0,1,2,…,9},P={2,4,6,8},Q={3,6,9}U=\(\left\]\lbrace{0,1,2,\ldots,9}\[\right\]\rbrace\),P={\(\left\[\lbrace\)2,4,6,8\(\right\]\rbrace\)},Q={\(\left\[\lbrace\)3,6,9\(\right\]\rbrace\)}. Then find & shade P∪Q.
Multiple ChoiceShade each of the following on the Venn diagrams.(P′∩Q)∪(P∩Q)(P^{\(\prime\)}\(\cap\) Q)\(\cup\)(P\(\cap\) Q)
Multiple ChoiceWrite the specified set using the roster method givenU={a,b,c,d,e,f,g,h},M={a,b,d},N={b,d,f,h}U={\(\left\]\lbrace\) a,b,c,d,e,f,g,h\(\right\[\rbrace\)},M={\(\left\]\lbrace\) a,b,d\(\right\[\rbrace\)},N=\(\left\]\lbrace{b,d,f,h}\[\right\]\rbrace\).M∩(M∪N)M∩(M∪N)
