l the Revenue Model Uhing the regrewlon modet computed above, fed amodel for the weeky revenus uina andependent varlabe Enda qu regresson etion for tthe price-demand dita usng the independent vare NOTE Do not calcutate another epionUnthe price equarion to fda model for rever Re)- 21.000 R)- ( e Rota to the neest tee, ound to 2 decimal places, and rounde to4 de l places Profit Model Cost Model Use the modes computed to find a model for the weekly profC using zas the independent varable Find a linear regression model for the weekdy cost data, using r as the independent variable. P(z) r+ uz+ s tz C(2) = mz +k NOTE Do not calculate another regession. Use the fact that profie is revenue minus cost !! Round r to the nearest integer, round u to 1 decimal place, round a to 2 decimat places and round t to 4 decimal places Round m to 1 decimal place and round k to the nearest integer. The weekly profit model has roots at z =-52.789, z 47.555, and z 202.944, rounded to 3 decimal places. %3D The marginal weekly profit model has roots at a =-8.488 and a 140.295, rounded to 3 decimal places. %3D There are two break-even points. Give either one. Round to 3 decimal places. sleeping bags What is the maximum weekly profit? Round to the nearest dollar. %$. ninr bar that should be charged to realize the maximum weekly References Mailings Review View Help Acrobat The weekly profit model has roots at a =-52.789, r 47.555, and a = 202.944, rounded to 3 decimal places. The marginal weekly profit model has roots at a = -8.488 and a = 140.295, rounded to 3 decimal places. There are two break-even points. Give either one. Round to 3 decimal places. sleeping bags What is the maximum weekly profit? Round to the nearest dollar. What is the wholesale price per sleeping bag that should be charged to realize the maximum weekly profit? Round to the nearest cent. What weekly production level will maximize profit? Round to 1 decimal place. sleeping bags per sleeping bag FO
l the Revenue Model Uhing the regrewlon modet computed above, fed amodel for the weeky revenus uina andependent varlabe Enda qu regresson etion for tthe price-demand dita usng the independent vare NOTE Do not calcutate another epionUnthe price equarion to fda model for rever Re)- 21.000 R)- ( e Rota to the neest tee, ound to 2 decimal places, and rounde to4 de l places Profit Model Cost Model Use the modes computed to find a model for the weekly profC using zas the independent varable Find a linear regression model for the weekdy cost data, using r as the independent variable. P(z) r+ uz+ s tz C(2) = mz +k NOTE Do not calculate another regession. Use the fact that profie is revenue minus cost !! Round r to the nearest integer, round u to 1 decimal place, round a to 2 decimat places and round t to 4 decimal places Round m to 1 decimal place and round k to the nearest integer. The weekly profit model has roots at z =-52.789, z 47.555, and z 202.944, rounded to 3 decimal places. %3D The marginal weekly profit model has roots at a =-8.488 and a 140.295, rounded to 3 decimal places. %3D There are two break-even points. Give either one. Round to 3 decimal places. sleeping bags What is the maximum weekly profit? Round to the nearest dollar. %$. ninr bar that should be charged to realize the maximum weekly References Mailings Review View Help Acrobat The weekly profit model has roots at a =-52.789, r 47.555, and a = 202.944, rounded to 3 decimal places. The marginal weekly profit model has roots at a = -8.488 and a = 140.295, rounded to 3 decimal places. There are two break-even points. Give either one. Round to 3 decimal places. sleeping bags What is the maximum weekly profit? Round to the nearest dollar. What is the wholesale price per sleeping bag that should be charged to realize the maximum weekly profit? Round to the nearest cent. What weekly production level will maximize profit? Round to 1 decimal place. sleeping bags per sleeping bag FO
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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