Advertisement
Help Keep Boards Alive. Support us by going ad free today. See here: https://subscriptions.boards.ie/.
https://www.boards.ie/group/1878-subscribers-forum

Private Group for paid up members of Boards.ie. Join the club.
Hi all, please see this major site announcement: https://www.boards.ie/discussion/2058427594/boards-ie-2026

1995 maths leaving cert paper 2

  • 22-11-2007 01:34PM
    #1
    Closed Accounts Posts: 338 ✭✭


    just doing the questions and want to check some of my work any idea where i can get the answers off this cant find a website that goes back to 1995 there no e-xamit code with it either

    the question is on co-ordinate geometry,paper 2 qs 2


Comments

  • Closed Accounts Posts: 149 ✭✭ryanairzer


    The answers are at the back of the EDCO exam papers.


  • Closed Accounts Posts: 338 ✭✭alic


    i know but i need how they are done it doesnt tell how the question is done in the back its only one question anyway

    part c:

    c(1,6) and d(-3,-1) are two points. The point r has coordinates (2,y) such that |cd| = |cr|

    Find the two possible vales of y


  • Closed Accounts Posts: 149 ✭✭ryanairzer


    c(1,6) and d(-3,-1) are two points. The point r has coordinates (2,y) such that |cd| = |cr|

    Okay we need to use our distance formula for this.

    What you do is find the distance from c to d using the distance formula.

    Then, find the distance in terms of y from c to r using the distance formula.

    Then let your first distance equal your second distance. Bring everything to one side and you've got a quadratic equation in terms of y, which you then solve.


  • Registered Users, Registered Users 2 Posts: 2,626 ✭✭✭timmywex


    ryanairzer wrote: »
    c(1,6) and d(-3,-1) are two points. The point r has coordinates (2,y) such that |cd| = |cr|

    Okay we need to use our distance formula for this.

    What you do is find the distance from c to d using the distance formula.

    Then, find the distance in terms of y from c to r using the distance formula.

    Then let your first distance equal your second distance. Bring everything to one side and you've got a quadratic equation in terms of y, which you then solve.

    yeh
    *=root

    *65=*y^2-4y+5.................these are results for after doing distance formulae
    65=y^2-4y+5
    y^2-4y-60=0
    y=10 or y=-6
    y=-10 or y=6

    that should be right, i trust you are able to do the distance formulae yourself


  • Closed Accounts Posts: 338 ✭✭alic


    timmywex wrote: »
    yeh
    *=root

    *65=*y^2-4y+5.................these are results for after doing distance formulae
    65=y^2-4y+5
    y^2-4y-60=0
    y=10 or y=-6
    y=-10 or y=6

    that should be right, i trust you are able to do the distance formulae yourself


    no the answer is 14 or - 2 but thanks for the help


  • Advertisement
  • Registered Users, Registered Users 2 Posts: 2,149 ✭✭✭ZorbaTehZ


    |cd|=|cr|
    √(-3-1)^2+(-1-6)^2=√(2-1)^2+(y-6)^2
    16+49=1+y^2-12y+36
    65=y^2-12y+37
    y^2-12y-28=0
    (y+2)(y-14)=0
    y=-2, y=14


  • Closed Accounts Posts: 338 ✭✭alic


    i dont understand where you got that 12y

    but thanks been at me all day very annoying when your good at something then get a qs like that


  • Registered Users, Registered Users 2 Posts: 1,082 ✭✭✭Fringe


    (y - 6)^2
    (y- 6)(y - 6)
    y^2 - 6y - 6y + 36
    y^2 - 12y + 36


  • Registered Users, Registered Users 2 Posts: 2,626 ✭✭✭timmywex


    alic wrote: »
    no the answer is 14 or - 2 but thanks for the help

    oh sorry, i took the wrong two points. :p


Advertisement
Advertisement