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Question
- marcy wants to catch the bus at 3 : 45 from the east liberty bus stop to go to a store near the brackenridge bus stop. she plans to catch the bus back to the east liberty bus stop as close to an hour after she arrives at the brackenridge stop as possible. what time will she arrive back to the east liberty bus stop?
p10 allegheny valley flyer
monday through friday service
to downtown pittsburgh
bus stop names and corresponding times table for to downtown pittsburgh
monday through friday service
to tarentum - natrona heights
bus stop names and corresponding times table for to tarentum - natrona heights
Step1: Find arrival time at Brackenridge
Marcy catches the bus at East Liberty (Stop B) at 3:45 (from the "To Tarentum - Natrona Heights" schedule). We need to find when she arrives at Brackenridge. Looking at the "To Tarentum - Natrona Heights" schedule, the column for Brackenridge (Ninth Penn Ave) has a time of 4:39 for the 3:45 departure from East Liberty. Wait, no, wait: actually, the "To Tarentum - Natrona Heights" is the return direction? Wait, no, first, she is going from East Liberty (3:45) to Brackenridge. Wait, the first schedule is "To Downtown Pittsburgh" (morning/afternoon going to downtown), the second is "To Tarentum - Natrona Heights" (returning from downtown). Wait, Marcy wants to go from East Liberty to Brackenridge (to the store) and then back. So first, she takes the bus from East Liberty (East Liberty Stop B) at 3:45 (from the "To Tarentum - Natrona Heights" schedule? No, wait, the "To Downtown Pittsburgh" schedule has East Liberty at 6:15, 6:35, etc. Wait, no, the second schedule is "To Tarentum - Natrona Heights" which is the direction from Downtown to Tarentum, so East Liberty (Stop B) has a departure at 3:45 (going towards Tarentum, which would be away from Downtown, so towards Brackenridge? Wait, the stops in "To Tarentum - Natrona Heights" go from Downtown to Tarentum, so East Liberty is a stop, then Larimer, then RIDC, etc., then Brackenridge. So the departure from East Liberty (Stop B) is 3:45, and the arrival at Brackenridge (Ninth Penn Ave) is 4:39 (looking at the "To Tarentum - Natrona Heights" schedule, the row with 3:45 at East Liberty, then the Brackenridge column: 4:39). Wait, no, let's check the times. The "To Tarentum - Natrona Heights" schedule: the first row is 3:30 at Downtown Liberty Ave, 3:39 at Downtown Penn Station B, 3:45 at East Liberty Stop B, 3:49 at Larimer, 4:02 at RIDC, 4:11 at Harmar, 4:17 at Cheswick, 4:20 at Springdale, 4:28 at Creighton, 4:34 at Tarentum, 4:39 at Brackenridge. Yes, so she departs East Liberty at 3:45, arrives at Brackenridge at 4:39.
Step2: Find return bus time (1 hour after arrival)
She arrives at Brackenridge at 4:39. She wants to catch the bus back as close to an hour later, so 4:39 + 1 hour = 5:39. Now, we need to find the bus from Brackenridge back to East Liberty (in the "To Downtown Pittsburgh" schedule, since that's the direction back to East Liberty). The "To Downtown Pittsburgh" schedule has Brackenridge (Ninth Penn Ave) with times: 5:20, 5:40, 6:00, 6:15, 6:27, 6:42, 6:57, 7:17, 7:47. Wait, no, the "To Downtown Pittsburgh" schedule's Brackenridge column (Ninth Penn Ave past) has times: 5:20, 5:40, 6:00, 6:15, 6:27, 6:42, 6:57, 7:17, 7:47. Wait, we need the time at Brackenridge (Ninth Penn Ave) in the "To Downtown Pittsburgh" schedule (going towards Downtown, which would pass East Liberty). So we need to find the bus that departs Brackenridge as close to 5:39 as possible. Let's look at the "To Downtown Pittsburgh" schedule, Brackenridge column (Ninth Penn Ave past):
Looking at the rows:
First row: 5:20 (Brackenridge), 5:28 (Tarentum), 5:32 (Creighton), etc.
Second row: 5:40 (Brackenridge), 5:48 (Tarentum), 5:52 (Creighton), etc.
Third row: 6:00 (Brackenridge), 6:08 (Tarentum), 6:12 (Creighton), etc.
Wait, the times at Brackenridge in "To Downtown Pittsburgh" are 5:20, 5:40, 6:00, 6:15, 6:27, 6:42, 6:57, 7:17, 7:47.
She arrived at Brackenridge at 4:39, wants to leave around 5:39. The bus at Brackenridge at 5:40 is 1 minute after 5:39 (5:40 - 5:39 = 1 minute), which is close. The previous bus was at 5:20 (5:39 - 5:20 = 19 minutes), so 5:40 i…
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6:35 (or 6:35 PM)