2) A trader has 2 types of products which weight's are of type P: U(1;2) gr and type Q: U(4;5) gr. He mixes them 40% and 60% respectively and puts them in boxes of 100 units. Those boxes have to weigh at least 200gr in order to be sold. a- Find the % of boxes that satisfy this condition (+200gr). b- Mean weight of the boxes
2) A trader has 2 types of products which weight's are of type P: U(1;2) gr and type Q: U(4;5) gr. He mixes them 40% and 60% respectively and puts them in boxes of 100 units. Those boxes have to weigh at least 200gr in order to be sold. a- Find the % of boxes that satisfy this condition (+200gr). b- Mean weight of the boxes
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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2) A trader has 2 types of products which weight's are of type P: U(1;2) gr and type Q: U(4;5) gr. He mixes them 40% and 60% respectively and puts them in boxes of 100 units. Those boxes have to weigh at least 200gr in order to be sold.
a- Find the % of boxes that satisfy this condition (+200gr).
b- Mean weight of the boxes
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