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The number of components assembled per hour by the average
The number of components assembled per hour by the average worker t hours after starting work can be shown by: N(t)= -3t^3 + 23t^2 + 8t a) Rewrite the formula by factoring completely b) Use the factor… read more
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HI Scott. I have a couple of problems I need your help solving.
HI Scott. I have a couple of problems I need your help solving. Her are the links http://www.mediafire.com/i/?13iczpdem7892zd http://www.mediafire.com/i/?lmov8xaursvg0es… read more
Scott
Scott
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Steve I posted question on 12/9/2010 and give permission for
Steve I posted question on 12/9/2010 and give permission for pay to answer with another $5 Bonus. Please respond ASAP… read more
Stevewh
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show your work. Decreasing cube. Each of the three dimensions
show your work. Decreasing cube. Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given b… read more
Ryan
Ryan
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Worker Efficiency. In a study of worker efficiency at Wong
Worker Efficiency. In a study of worker efficiency at Wong Laboratories it was found that the number of components assembled per hour by the average worker t hours after starting work could be modeled… read more
Emanuel
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N(t) 3t^3 +23t^2+8t A. rewrite the formula by factoring
N(t)= 3t^3 +23t^2+8t A. rewrite the formula by factoring the write hand side completely B. use the factored version of the formula to find N(3)… read more
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112. Decreasing cube. Each of the three dimensions of a cube
112. Decreasing cube. Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given by V(s) _ s3… read more
Scott
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Decreasing cube. Each of the three dimensions of a cube with
Decreasing cube. Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given by V(s) _ s3 _ 13… read more
abozer
abozer
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94. Area of a painting. A rectangular painting with a width
94. Area of a painting. A rectangular painting with a width of x centimeters has an area of x2 _ 50x square centimeters. Find a binomial that represents the length. See the accompanying figure. 96. Am… read more
Scott
Scott
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Decreasing cube. Each of the three dimensions of a cube with
Decreasing cube. Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given by V(s)  s3  13… read more
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5.5 112. Decreasing cube. Each of the three dimensions of
5.5 112. Decreasing cube. Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given by V(s) … read more
Scott
Scott
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5.4 106. In a study of worker efficiency at Wong Laboratories
5.4 106. In a study of worker efficiency at Wong Laboratories it was found that the number of components assembled per hour by the average worker t hours after starting work could be modeled by the fo… read more
abozer
abozer
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Worker efficiency. In a study of worker efficiency at Wong
Worker efficiency. In a study of worker efficiency at Wong Laboratories it was found that the number of components assembled per hour by the average worker "t" hours after starting work could be model… read more
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Decreasing cube. Each of the three dimensions of a cube with
Decreasing cube. Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given by: V(s)=s^3-13s^… read more
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Each of the three dimensions of a cube with sides of length
Each of the three dimensions of a cube with sides of length s centimeters is decreased by a whole number of centimeters. The new volume in cubic centimeters is given by V(s)  s3  13s2  54s  72. a)… read more
Chirag
Chirag
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1. 9x^2 + 4y^2 and 2. V(s) s3 - 13s^2 + 54s - 72. a) Find
1. 9x^2 + 4y^2 and 2. V(s) = s3 - 13s^2 + 54s - 72. a) Find V(10). b) If the new width is s - 6 centimeters, then what are the new length and height? c) Find the volume when s = 10 by multiplying the … read more
abozer
abozer
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#104 worker efficiency. in a study of worker effieciency at ...
#104 worker efficiency. in a study of worker effieciency at wong labs it was found that the number of componets assembled per hour by the average worker t hours after starting work could be modeled by… read more
Scott
Scott
MIT Graduate
Master's Degree
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solve by factoring #92 area of painting. a rectangular ...
solve by factoring #92 area of painting. a rectangular painting with a width of x centimeters ha an area of x^2+50x square centimeters. find a binomial that represents the length (area =x^2+50x cm^2) … read more
Scott
Scott
MIT Graduate
Master's Degree
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