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1) A local factory makes sheets of plywood. Records are kept on the number of mild defects that occur on each sheet. Letting the random variable x represent the number of mild defects on a single sheet of plywood, the following probability distribution was created by the quality control team
p(x)
0
.35
1
.30
2
.15
3
.10
4
a) A sheet of plywood is considered to be of low quality if it has at least 3 mild defects. If a single sheet is randomly selected what is the probability that it is of low quality?
b) If a sheet of plywood were selected at random what would be the average (expected) number of defects (to the nearest .1)?
c) On average, are sheets of plywood from this factory of low quality? Why or why not? (Be brief)
The geometric mean Merits i. This makes use of all the values described except while x = 0 or negative ii. This is the best measure for industrial increase rates
7 3/4-3 5/6=
Quadric Surfaces Earlier we have looked at lines and planes in three dimensions (or R 3 ) and when these are used fairly heavily at times in a Calculus class there are several
If p,q,r are roots of x^3-3x^2+4x-7=0 (p+2)(q+2)(r+2)=
why this kolavari di?
MATH
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nc6:n-3c3=91:4
the conclusion about stepping stone method in real life situation?
which experession can be used to check the quotient 646 divided by 3
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