SOLUTION: An experiment has four outcomes: o1, o2, o3, and o4, with corresponding weights w1, w2, w3, and w4, where w1=5k , w2=8k , w3=2k, and w4=5k.
What is the value of k?
What
Algebra.Com
Question 1122898: An experiment has four outcomes: o1, o2, o3, and o4, with corresponding weights w1, w2, w3, and w4, where w1=5k , w2=8k , w3=2k, and w4=5k.
What is the value of k?
What is Pr({o1,o4})?
Enter your answers as whole numbers or fractions in lowest terms.
Answer by greenestamps(13206) (Show Source): You can put this solution on YOUR website!
It's unusual to talk about "weights" in a problem like this; so I assume you mean the same thing as the probabilities....
The sum of all the probabilities is 5k+8k+2k+5k = 20k; since the sum of all the probabilities is 1, k = 1/20.
Pr({o1,o4}) = 5k+5k = 10k = 10/20 = 1/2.
RELATED QUESTIONS
An experiment has four outcomes: o1, o2, o3, and o4, with corresponding weights w1, w2,... (answered by greenestamps)
An experiment has five outcomes, o1, o2, o3, o4, and o5, with corresponding weights w1,... (answered by greenestamps,ikleyn)
Let W be a subset of R3 be the subspace spanned by the vectors w1 and w2 below. Find the (answered by Fombitz)
A weighted voting is an electoral system in which the voters do not have the same... (answered by ikleyn)
An urn contains two blue balls (denoted B1 and B2) and three white balls (denoted W1, W2, (answered by CPhill)
Determine whether the following sets are subspaces of R3: W1 = {f(x; y; z)R3 : x - 4y - z (answered by rothauserc)
Provided: W1•x = W2(L - x), where W1 and W2 are weights on either side
of a balance... (answered by rothauserc)
Given: W1•x = W2(L - x), where W1 and W2 are weights on either side
of a balance... (answered by KMST)
Let v1=(1,6,4), v2=(2,4,-1), v3=(-1,2,5) and w1=(1,-2,-5), w2=(0,8,9). Prove that... (answered by khwang)