If U ={1,2, 3.,.....10} , P (3, 4, 5., 6) and Q = x:x belongs to N , x<5 }then verify that n (Q -P)=n(Q)- n(P intersection Q).
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Given
U ={1,2, 3.,.....10}
P={3, 4, 5., 6}
Q = {x:x belongs to N}
Roster form of set Q
Q={1,2,3,4}
n (Q -P)=n(Q)- n(P intersection Q).
Q-P={1,2,3,4}-{3,4,5,6}
Q-P={1,2}
n(Q-P)=2
n(Q)=4
PnQ={3,4,5,6}n{1,2,3,4}
PnQ={3,4}
n(PnQ)=2
n (Q -P)=n(Q)- n(P intersection Q).
2=4-2
2=2
Verified
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