Probabilities P(R/W) and P(W/R) don't have the same value
P(R/W): the probability of plucking a red rose the second time, given that for the first time white rose has been plucked
P(W/R): the probability of plucking a white rose the second time, given that for the first time red rose has been plucked
Probability:
Probability is synonymous with possibility. It is a mathematical branch that deals with the occurrence of a random event. The value ranges from zero to one. Probability has been introduced in mathematics to predict the likelihood of events occurring. Probability is defined as the degree to which something is likely to occur.
P(R/W)= p( red and white )/ P (white) and P(W/R)=p( red and white )/ P (red)
as P(W)≠P(R)
P(R/W)≠P(W/R)
Therefore, Probabilities P(R/W) and P(W/R) don't have the same value
Learn more about probability here:
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Frosty Whip, Inc. budgets 65 percent of its total expenses for marketing. Total expenses for the company this year are $500,000. What is the dollar amount Frosty Whip has budgeted for marketing?
$325,000
Since AB = CD the trapezoid is isosceles, which means that ∡A = ∡D
Therefore also ∡2 = ∡3 (they are half of the congruent angles)
For the properties of parallel lines (BD and AD) crossed by a transversal (BD) we have ∡3 = ∡CBD.
Now consider triangles AOD and BCD:
∡OAD (2) = ∡ADO (3) = ∡CBD (3) = ∡CDB (4)
T<span>he sum of the angles of a triangle must be 180°, t</span>herefore:
∡AOD = 180 - ∡2 - ∡3
∡BCD = 180 - ∡3 - ∡4
∡AOD = ∡BCD because their measure is the difference of congruent angles.
3(5+5)
Expand brackets
5+5 is 10
3(10) which is 3*10
answer is 30
Answer:
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