Consider two events such that p(a)=3/4, p(b)=2/5 and p(anb)=1/3. are the events a and b independent? yes, they are independent because p(a)xp(b)=p(anb) no, they are dependent because p(a)xp(b)=p(anb) yes they are independent because p(a)xp(b)doesn’t equal p(anb) no, they are dependent because p(a)xp(b)doesn’t equal p(anb)

If P(A) times P(B) is equal to P(A n B), then that shows the events are independent. Otherwise, they are dependent. When I write "A n B", I mean "A intersect B". The intersect symbol looks similar to the lowercase letter n.

P(A)*P(B) = (3/4)*(2/5) = (3*2)/(4*5) = 6/20 = 3/10

Since that result is not the same as P(A n B) = 1/3, this means that the events are not independent. They are dependent events. The answer is choice D

when studying polynomials, you often hear the terms zeros, roots, factors and x x the multiplicity of a zero is important because it tells us how the graph of the let's look at the graph of a function that has the same zeros

step-by-step explanation:

i believe the correct answer is option 4.principalities were small territories that were run by russian rulers.

which statement correctly defines principalities in northern asia in the 1200s? principalities were small territories that were run by russian rulers.

hope i could ! : )