State whether each of the following statements is TRUE (T) or FALSE (F). 1. A combination is an ordered arrangement of objects. 2. If A and B are mutually exclusive events, then P(AUB) = 0. %3D 3. A permutation is not an ordered arrangement of objects. 4. If event D and E are independent, then P (DN E) = P(D). P(E). 5. P(B) given P(C) denoted by P(B|C) = (P(BNC))/(P(C)). 6. If M and N are two dependents event, then P(MON) = (P(M))/(P(N)). 7. If M and N are mutually exclusive, then P(MUN) = P(M)+P(N)-P(MON). %3D 8. The probability limit lies between 0 and 1. 9. If two events A and B intersect, then P(ANB) #P(A). P(A|B). 10. If P(M|N) = 0.6 and P(M)=0.6, then event M and N are dependent.
State whether each of the following statements is TRUE (T) or FALSE (F). 1. A combination is an ordered arrangement of objects. 2. If A and B are mutually exclusive events, then P(AUB) = 0. %3D 3. A permutation is not an ordered arrangement of objects. 4. If event D and E are independent, then P (DN E) = P(D). P(E). 5. P(B) given P(C) denoted by P(B|C) = (P(BNC))/(P(C)). 6. If M and N are two dependents event, then P(MON) = (P(M))/(P(N)). 7. If M and N are mutually exclusive, then P(MUN) = P(M)+P(N)-P(MON). %3D 8. The probability limit lies between 0 and 1. 9. If two events A and B intersect, then P(ANB) #P(A). P(A|B). 10. If P(M|N) = 0.6 and P(M)=0.6, then event M and N are dependent.
MATLAB: An Introduction with Applications
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Chapter1: Starting With Matlab
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
Transcribed Image Text:State whether each of the following statements is TRUE (T) or FALSE (F).
1. A combination is an ordered arrangement of objects.
2. If A and B are mutually exclusive events, then P(AUB) = 0.
3. A permutation is not an ordered arrangement of objects.
4. If event D and E are independent, then P (DN E) = P(D). P(E).
5. P(B) given P(C) denoted by P(B|C) = (P(BNc)/(P(C)).
6. If M and N are two dependents event, then P(MON) = (P(M))/(P(N)).
7. If M and N are mutually exclusive, then P(MUN) = P(M)+P(N)-P(MN).
8. The probability limit lies between 0 and 1.
9. If two events A and B intersect, then P(ANB) #P(A). P(A|B).
10. If P(M|N) = 0.6 and P(M)-0.6, then event M and N are dependent.
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