(1st Junction) 1,200 cars going INTO Point P
If 1,200 must go into P there are ONLY 2 Places via which the roads feed into Point P
either:
directly to the LEFT of Point P = 800
or
from Point S ------> Point P = ?
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Therefore, we know that on the street: Point S ---->Point P : there must be 400
(2nd Junction) 1,200 cars Coming OUT of Point P
When you come out of Point P, there are only 2 Ways you can travel:
either:
directly North of Point P = 900
or
to the Right from Point P -----> Point Q = ??
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since all 1,200 cars that went into Point P must be accounted for, we know that on:
Street P -------> Q ........there must be 300 cars
(3rd) Cars feeding into Point Q
The TOTAL Number of Cars that Feed into Point Q is =
(300 Cars from P ----->Q) + (500 Cars coming Directly North of Q) = 800 Cars driving into Q
From these 800 cars that go into Q ---------> 200 Cars exit Q to the Right
Therefore, since there is only 1 Other Way to Exit Q, the remaining 600 Cars must be traveling on:
Q -------->R ......600 Cars
(4th) Cars feeding into Point R
there are 2 Points via which the cars feed into Point R
Q ----->R ......600 cars
OR
Directly to the Right of Point R = 400 cars
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Total of 1,000 Cars feed into Point R
Finally, since there are ONLY 2 Exits out of Point R:
750 of these 1,000 Cars drive directly South from Point R
and
the Remaining 250 Cars must be Driving from Point R -----> Point S
This is the Answer: there are 250 Cars on the Street from Point R ------>Point S
-B-