Short Trick To Solve Problem on Stoppages
Duration: 9 min
This video lesson is available to enrolled students.
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AI summary & chapters
AI Summary
An AI-generated summary of this video lecture.
This educational video, presented by Yash Jain from Knowledge Gate, is a focused lecture on solving "Problems on Trains," specifically targeting the calculation of stoppage time. The lesson is structured to build understanding from basic concepts to formulaic application. It begins by introducing the concept of average speed with and without stoppages using the Himsagar Express as a primary case study. The instructor systematically breaks down the problem, explaining that the difference in speed represents the distance lost due to stoppages. He demonstrates two methods: a conceptual approach based on distance lost per hour and a direct formulaic approach. The lecture concludes with a second example involving a flight to reinforce the formulaic approach and ensure comprehensive understanding of the topic. The video is designed for students preparing for competitive exams, providing clear, step-by-step solutions.
Chapters
0:00 – 2:00 00:00-02:00
The video opens with a title card "Problem on Trains" featuring a sketch of a steam locomotive. The instructor introduces the specific topic "Problem on Stoppages" with a slide showing passengers boarding a train against a pink background. He presents the first problem statement clearly on screen: "Without stoppage, Himsagar Express travels at an average speed of 75 kmph and with stoppages it covers the same distance at an average speed of 60 kmph. How many minutes per hour does Himsagar Express stop?" He adds context about the train's route from Kashmir to Kanyakumari, noting the total travel time of 71 hours and 10 minutes. A copyright notice for "Knowledge Gate Eduventures" is visible at the bottom of the screen.
2:00 – 5:00 02:00-05:00
The instructor begins the solution on a digital whiteboard with a yellow background. He writes "1 hr -> 75 km" and "1 hr -> 60 km" to represent the speeds without and with stoppages respectively. He calculates the difference as 15 km, explaining this is the distance the train fails to cover in one hour due to stoppages. He then sets up a proportion to find the time: if 75 km takes 60 minutes, then 15 km takes X minutes. He calculates (15/75) * 60, resulting in 12 minutes. He also writes the formula: (Speed_without - Speed_with) / Speed_without * 60, showing the calculation (15/75) * 60 = 12. He simplifies the fraction 15/75 to 1/5 and multiplies by 60. He explicitly states that the answer is 12 minutes per hour.
5:00 – 9:23 05:00-09:23
A new problem appears on screen: "A flight from Srinagar to Trivandrum has an average speed of 400 km/hr without any stoppage. The average speed decreases to 320 km/hr when there are stoppages. Find the stoppage time per hour of the flight." The instructor applies the same logic, calculating the difference of 80 km. He uses the formula (80/400) * 60 to find the stoppage time. He confirms the answer is 12 minutes. The video concludes with a "Thanks for watching" screen on a dark purple background.
The lecture provides a clear, step-by-step methodology for solving stoppage time problems, effectively bridging the gap between conceptual understanding and mathematical application. It starts with a detailed conceptual explanation using the Himsagar Express, where the instructor visually demonstrates that the difference in speed (15 kmph) corresponds to the distance lost in one hour. By converting this distance into time using the original speed, he derives the stoppage duration. This conceptual foundation is then formalized into a general formula: (Difference in Speed / Speed without Stoppage) * 60. The second example with the flight serves as a practical application of this formula, ensuring students can apply the concept to different scenarios. The consistent use of visual aids, such as the yellow background and red text for calculations, along with the instructor's clear verbal explanations, makes the complex topic of relative speed and stoppages accessible and easy to revise for exams. The instructor emphasizes that the stoppage time is always calculated per hour, which is a crucial detail for exam questions. The video is designed for students preparing for competitive exams, providing clear, step-by-step solutions.