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lukranit [14]
3 years ago
10

Find the coordinates of the midpoint of the segment whose endpoints are (-4, 6) and (-8, -2).

Mathematics
2 answers:
belka [17]3 years ago
8 0
The midpoint is (-6,2)

swat323 years ago
8 0
Hello :
Given A(-4;6)   B(-8;-2)
<span>the midpoint of the segment AB is the point : C((xA+xB)/2 ; (yA+yB)/2)
C( (-4-8)/2 ; (6-2)/2)
C(-6;2)</span>
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The probability that a randomly selected box of a certain type of cereal has a particular prize is 0.20.
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b) the probability is 0.7382 (73.82%)

c) 10 boxes

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P(X=k)= C(k+r-1,k)*p^k *(1-p)^r

where

p= probability to not obtain a price when a box is purchased = 1- 0.2 = 0.8

C ( ) = combinations

k = number of boxes without prices

r= number of boxes with prices=2

P(X=k) = probability of purchasing k boxes without prices until obtaining r boxes with prices

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P(X≥7) = 1- P(X<7)= 1- Fn(X=7)

where Fn(X) is the cumulative negative binomial distribution. We can calculate it through its relationship with the cumulative binomial distribution Fb(X) that is easily found in tables :

Fn(k=7,r=2,p=0.8) = Fb(k=7,n=k+r=9,p=0.8) = 0.2618

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E(X)= p*r/(1-p) = 0.8*2/0.2 = 8 boxes that do not contain prices

thus

n=k+r = 8 + 2 = 10 boxes

6 0
3 years ago
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