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
1. 7n + 4
ReplyDeleteYes Yash you are corect
ReplyDeleteBut What about the others?
DeleteHere they are:
Yash has already answered the first one but I'll explain why.
ReplyDeleteif you look at the gap between each number in the sequence, you will see it is 7. now add an n on 7 and then do 11 - 7 because 11 is the first term and when you look at the first term, n is 1. Second term n is 2 and so on. So, the 11 - 7 is 4 so you will have 7n + 4.
Now for question 2:
For quadratic sequences, there is something called the first and second difference. To solve the quadratic sequence, you will need the 2nd difference - which you will only get by using the first difference. Here is how you do it.
Sequence: 2, 5, 10, 17, 26
First difference: +3, +5, +7, +9
second difference: +2, +2, +2
As you may have spotted, the second difference is the same. Now you now the second difference, you take that number half it and add an n^2 (n squared) to it. So in this case it would just become n squared. then you take the n squared and think of what the sequence would be. Well it would just be 1, 4, 9, 16, 25. The square numbers. You then get the first sequence and minus it off the square number sequence. which would give you 1, 1, 1, 1, 1 so that sequence's nth term would be 1. now you just add that to the n squared which would give you n squared + 1.
Now that I've told you that, you can solve the others.