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A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point?
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A train leaves City A at 8:00 AM traveling at a speed of 60 mph toward...
Initial Setup
- Train A travels from City A to City B at 60 mph.
- Train B travels from City B to City A at 75 mph.
- Distance between City A and City B is 300 miles.
Time to Meet First
- Combined speed of both trains = 60 mph + 75 mph = 135 mph.
- Time taken to meet = Distance / Combined Speed = 300 miles / 135 mph ≈ 2.22 hours.
- First meeting time = 8:00 AM + 2.22 hours ≈ 10:13 AM.
Distance Covered Until First Meeting
- Distance covered by Train A = 60 mph * 2.22 hours ≈ 133.33 miles.
- Distance covered by Train B = 75 mph * 2.22 hours ≈ 166.67 miles.
After the First Meeting
- Train A continues to City B (covers remaining 166.67 miles).
- Time taken = 166.67 miles / 60 mph ≈ 2.78 hours.
- Train A reaches City B at ≈ 10:13 AM + 2.78 hours ≈ 1:00 PM.
Turning Around
- Train A immediately turns around and heads back.
- Train B, continuing to City A, also turns around after reaching City A.
Time Until Second Meeting
- Train A and Train B are now moving towards each other.
- Train A travels back towards City A at 60 mph, and Train B travels back at 75 mph.
- Combined speed for the return journey = 60 mph + 75 mph = 135 mph.
Distance to Second Meeting
- Time taken from 1:00 PM until they meet = 300 miles / 135 mph ≈ 2.22 hours.
- Distance covered by Train A in that time = 60 mph * 2.22 hours ≈ 133.33 miles.
Final Distance from City A
- Second meeting point from City A = 133.33 miles.
- Train A travels from City A to City B at 60 mph.
- Train B travels from City B to City A at 75 mph.
- Distance between City A and City B is 300 miles.
Time to Meet First
- Combined speed of both trains = 60 mph + 75 mph = 135 mph.
- Time taken to meet = Distance / Combined Speed = 300 miles / 135 mph ≈ 2.22 hours.
- First meeting time = 8:00 AM + 2.22 hours ≈ 10:13 AM.
Distance Covered Until First Meeting
- Distance covered by Train A = 60 mph * 2.22 hours ≈ 133.33 miles.
- Distance covered by Train B = 75 mph * 2.22 hours ≈ 166.67 miles.
After the First Meeting
- Train A continues to City B (covers remaining 166.67 miles).
- Time taken = 166.67 miles / 60 mph ≈ 2.78 hours.
- Train A reaches City B at ≈ 10:13 AM + 2.78 hours ≈ 1:00 PM.
Turning Around
- Train A immediately turns around and heads back.
- Train B, continuing to City A, also turns around after reaching City A.
Time Until Second Meeting
- Train A and Train B are now moving towards each other.
- Train A travels back towards City A at 60 mph, and Train B travels back at 75 mph.
- Combined speed for the return journey = 60 mph + 75 mph = 135 mph.
Distance to Second Meeting
- Time taken from 1:00 PM until they meet = 300 miles / 135 mph ≈ 2.22 hours.
- Distance covered by Train A in that time = 60 mph * 2.22 hours ≈ 133.33 miles.
Final Distance from City A
- Second meeting point from City A = 133.33 miles.
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A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point?
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A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point? for Class 8 2024 is part of Class 8 preparation. The Question and answers have been prepared according to the Class 8 exam syllabus. Information about A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point? covers all topics & solutions for Class 8 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point?.
A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point? for Class 8 2024 is part of Class 8 preparation. The Question and answers have been prepared according to the Class 8 exam syllabus. Information about A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point? covers all topics & solutions for Class 8 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point?.
Solutions for A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point? in English & in Hindi are available as part of our courses for Class 8.
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A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point?, a detailed solution for A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point? has been provided alongside types of A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point? theory, EduRev gives you an
ample number of questions to practice A train leaves City A at 8:00 AM traveling at a speed of 60 mph towards City B, which is 300 miles away. At the same time, another train leaves City B traveling towards City A at a speed of 75 mph. The trains pass each other. Then, Train A continues to City B and immediately turns around and heads back towards City A. Train B continues to City A and immediately turns around and heads back towards City B. The trains pass each other a second time. How far from City A is the second meeting point? tests, examples and also practice Class 8 tests.
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