| T.R | Title | User | Personal Name
 | Date | Lines | 
|---|
| 507.1 |  | BEING::POSTPISCHIL | Always mount a scratch monkey. | Wed Jun 11 1986 11:34 | 26 | 
|  |     Let Jill start at time 0, position 0.  Let Dave start at time t,
    position d.
    
    > Jill starts walking toward Dave and arrives at Dave's original place 11
    > minutes after Dave had left. 
    
    Let v = Jill's velocity.  Then d/v = t + 11 minutes.
    
    > Dave (starting at perhaps a different time) walks toward Jill and
    > arrives at Jill's original place 15 minutes after Jill had left. 
    
    Let w = Dave's velocity.  Then d/w = 15 minutes.
    
    > When each reaches the other's original place, he or she immediately
    > starts back, and they meet in the center at 4:00 p.m. 
    
    Let T be the total time taken (it also represents 4:00 p.m.) since
    Jill started.  By this time, Jill and Dave have both walked the
    distance d, turned around, and walked to the center, for a total
    distance of 3/2 d, so (T-t)w = 3/2d = Tv.
    
    These equations are fairly simple to solve; Jill started at 3:25:30
    and Dave started at 3:37:30.
    
    
    				-- edp
 | 
| 507.2 | slow down, Dave | LATOUR::JMUNZER |  | Wed Jun 11 1986 11:59 | 3 | 
|  |     But, in .1, Dave will turn at 3:40:30, and try to meet Jill at 3:42.
    
    John
 | 
| 507.3 | re .1 | ZEPPO::DAY |  | Wed Jun 11 1986 11:59 | 5 | 
|  |     
    Something is wrong somewhere - that's not quite it.
    
    
 | 
| 507.4 | Correction | BEING::POSTPISCHIL | Always mount a scratch monkey. | Wed Jun 11 1986 12:49 | 27 | 
|  |     Let Jill start at time 0, position 0.  Let Dave start at time t,
    position d.
    
    > Jill starts walking toward Dave and arrives at Dave's original place 11
    > minutes after Dave had left. 
    
    Let v = Jill's velocity.  Then d/v = t + 11 minutes.
    
    > Dave (starting at perhaps a different time) walks toward Jill and
    > arrives at Jill's original place 15 minutes after Jill had left. 
    
    Let w = Dave's velocity.  Then d/w = 15-t minutes.  (I had d/w = 15
    here.) 
    
    > When each reaches the other's original place, he or she immediately
    > starts back, and they meet in the center at 4:00 p.m. 
    
    Let T be the total time taken (it also represents 4:00 p.m.) since
    Jill started.  By this time, Jill and Dave have both walked the
    distance d, turned around, and walked to the center, for a total
    distance of 3/2 d, so (T-t)w = 3/2d = Tv.
    
    These equations are fairly simple to solve; Jill started at 3:39
    and Dave started at 3:42.
    
    
    				-- edp
 | 
| 507.5 | What a long walk.... | VOGON::CATTERMOUL | Richard REO F/M8 830-4564 | Wed Jun 18 1986 12:07 | 5 | 
|  |     A nice puzzle to do during the morning coffee break.
    Jill starts off at 8.42 p.m. the previous evening
    Dave starts off a little earlier at 8.31 p.m. 
    [Solution available on request]
    Clue: similar triangles on a distance/time graph.
 |