Free Online 11+ Maths Tutoring – Open to All

Free Online 11+ Maths Tutoring – Open to All Hi! I’m Rithvik Muthuvelu , a GCSE student at King Edward’s School, Birmingham , and I’m offering free weekly online maths sessions to help students prepare for the 11+ entrance exams . These sessions are open to anyone who wants to improve their maths skills—no school restrictions. What You’ll Get Free weekly online maths classes Focused 11+ preparation : problem-solving, arithmetic, word problems, exam strategies Small-group format for better interaction Ideal for Year 4 and Year 5 students How to Join Weekly Session: Saturdays at 2:00 PM Google Meet Link: https://meet.google.com/nrk-iwmh-gij Contact Email: rithvikmu1@gmail.com If your child is preparing for the 11+ and would like extra support, feel free to join the class or get in touch. Looking forward to helping more students learn and grow! — Rithvik Muthuvelu  

Train Problems

A train leaves station A at 08:15 AM and travels to station B at an average speed of 60 miles per hour. The distance between station A and station B is 180 miles. At the same time, another train leaves station B heading towards station A, traveling at an average speed of 90 miles per hour.

At what time will the two trains pass each other?

Comments

  1. To find the time when the two trains pass each other, we first need to determine how long it takes for them to meet.

    Calculate the combined speed of both trains:

    Train 1 speed: 60 mph
    Train 2 speed: 90 mph
    Combined speed = 60 mph + 90 mph = 150 mph
    Determine the time it takes for the trains to meet:

    Distance between the stations: 180 miles
    Time = Distance / Combined speed = 180 miles / 150 mph = 1.2 hours
    Convert 1.2 hours to minutes:

    1.2 hours = 1 hour and 0.2 hours
    0.2 hours × 60 minutes/hour = 12 minutes
    Add the time to the departure time:

    Departure time: 08:15 AM
    Time taken to meet: 1 hour and 12 minutes
    The two trains will pass each other at 09:27 AM.

    ReplyDelete

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