A-Level Further Maths F5-07 Intersections: Finding the Distance from a Point to a Plane

Поделиться
HTML-код
  • Опубликовано: 25 авг 2024
  • www.buymeacoff...
    Navigate all of my videos at www.tlmaths.com/
    Like my Facebook Page: / tlmaths-1943955188961592 to keep updated
    Follow me on Instagram here: / tlmaths

Комментарии • 15

  • @noonesherem8782
    @noonesherem8782 2 года назад +12

    this method is so much better than the one in the cgp revision guides. Thank you!

  • @Mathspaperks1ks2
    @Mathspaperks1ks2 3 года назад +6

    Congratulations sir on 46k sir.

  • @kabelan9660
    @kabelan9660 3 года назад +6

    can't you just use that formula your given in the Edexcel formula booklet

    • @TLMaths
      @TLMaths  3 года назад +2

      Yes you can, but this topic comes up in the DfE guidance document before the Vector Product does. So I show here how you can do it without the vector product, and then I develop the vector product in the next section.

  • @submission8431
    @submission8431 3 года назад +1

    Have you (or if not, would you) consider doing a playlist on Teaching GCSE Maths for all the major exam boards? May you link the playlist if you have covered all of GCSE mathematics already. Ty

    • @TLMaths
      @TLMaths  3 года назад +3

      I have an old spec Foundation playlist? Thing is that I don’t teach GCSE Maths so it’s not a priority and it would be a BIG job!

  • @sxwayxx7606
    @sxwayxx7606 3 года назад +2

    Could you do some videos about finding distances using vector product please?

    • @TLMaths
      @TLMaths  3 года назад +2

      Vector Product will be all in the next section

  • @leahlester2620
    @leahlester2620 3 года назад +1

    Hi Sir, do you know what paper these Pure questions are from:
    prove by contradiction that there are no positive integers a and b with a odd such that a+2b = √(8ab)
    and
    A piece of jewellery used in a brooch is in the shape of a segment of a circle. The segment itself is made from the silver metal which costs £1.90 per cm2 It is bordered all the way around by a gold metal trim which costs £2.30 per cm. If the radius of the circle is 4 cm and the angle subtended at the centre is 2π/3 radians, find correct to the nearest penny the cost of the jewellery piece.
    I cant find the mark scheme. thanks

    • @TLMaths
      @TLMaths  3 года назад

      I don’t recognise them I’m afraid

    • @leahlester2620
      @leahlester2620 3 года назад

      @@TLMaths ok thank you, how would you approach the jewellery question - differentiation rates of change? its a 10 marker

    • @TLMaths
      @TLMaths  3 года назад

      Don't you just want to find the perimeter of the segment by finding the arc length (using theta x r) + the length of the triangle (using cosine rule), then multiply by (1.90+2.30)?

    • @leahlester2620
      @leahlester2620 3 года назад

      @@TLMathsoh ok i thought that was too simple for 10 marks

    • @TLMaths
      @TLMaths  3 года назад +1

      Wait a minute, I misread the question - I didn't spot the squared on the units for the silver. So the area of the segment is £1.90 per cm^2.
      So you want to find the area of the segment in cm^2 and multiply that by £1.90, then find the perimeter of the segment in cm and multiply that by £2.30.