20 At a certain time, 55 vehicles enter junction A; 20, 15 and 20 vehicles leave the intersections B, C and D, respectively. f3 a) In this period of time fi, fi, fa, fa. fs 5A 15 f2 Find out how many vehicles pass through each of the streets by creating and solving a system of linear equations. b) If the BC road is blocked, in what range should the number of cars crossing AD be so that no more than 30 vehicles pass on any road? D 20

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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20
B
At a certain time, 55 vehicles enter junction A; 20, 15 and 20
vehicles leave the intersections B, C and D, respectively.
f3
a) In this period of time f1, fr. fa. fa. fs
55 A
15
Find out how many vehicles pass through each of the streets
by creating and solving a system of linear equations.
b) If the BC road is blocked, in what range should the number
of cars crossing AD be so that no more than 30 vehicles pass
on any road?
20
Transcribed Image Text:20 B At a certain time, 55 vehicles enter junction A; 20, 15 and 20 vehicles leave the intersections B, C and D, respectively. f3 a) In this period of time f1, fr. fa. fa. fs 55 A 15 Find out how many vehicles pass through each of the streets by creating and solving a system of linear equations. b) If the BC road is blocked, in what range should the number of cars crossing AD be so that no more than 30 vehicles pass on any road? 20
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