Latihan t2 Bab 9 Lokus Dalam Dua Dimensi

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Exercises 1) The point P is always at a distance of 3cm from a fixed point A. 2) The locus of a point R which moves so that it is always at a distance of 1.5 cm from a fixed point C 3) Construct the locus of a point Z that moves such that it is always 3.7 cm from a fixed point  !)  A " The locus of a point R which moves so that it is always at a distance of 1.5cm from a fixed straight line #$  5)  $  % The point P is always at a distance of 2cm from fixed line $% &) 'raw a hori(ontal line "C &cm lon*. Then construct the locus of a point that moves such that it is always 2.3cm from BC. 7) ' + + , The locus of a point - which moves so that it is alwas equidistant from two fixed points ' an/ ,. 0) A  " C The locus of a point T which moves so that it is equidistant from points A and B ) A  +  " A point is movin* such that it is alwas at a distance of 1 cm from A" 14) P  3 cm  - R  3 cm n the /ia*ram elow construct the locus of a point A which moves so that it is equidistant from the points P and R  11) ' , $ # The locus of a point 6 which moves so that it is equidistant from the straight lines DE and FE 12)  8 The /ia*ram shows a trian*le 8. Construct the locus of 9 such that it is alwas equidistant from 8 an/ 8

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Latihan t2 Bab 9 Lokus Dalam Dua Dimensi

Transcript of Latihan t2 Bab 9 Lokus Dalam Dua Dimensi

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    Exercises

    1)

    The point P is always at adistanceof 3cm from a fixed

    pointA.

    2)

    The locus of a point R which

    moves so that it is always at adistanceof 1.5 cm from a fixed

    pointC

    3)

    Construct the locus of a point Z

    that moves such that it is always

    3.7 cm from a fixed point

    !)

    A "

    The locus of a point R which

    moves so that it is always at a

    distanceof 1.5cm from a fixedstraight line#$

    5)

    $

    %

    The point P is always at adistanceof 2cm from fixed line

    $%

    &)

    'raw a hori(ontal line "C &cm

    lon*. Then construct the locus of

    a point that moves such that it isalways2.3cm from BC.

    7)

    ' + + ,

    The locus of a point - which

    moves so that it is alwas

    equidistant from two fixedpoints' an/ ,.

    0) A

    " C

    The locus of a point T which

    moves so that it is equidistant

    from points A and B

    )

    A

    +

    "

    A point is movin* such that it

    is alwas at a distanceof 1 cm

    from A"

    14) P

    3 cm

    - R 3 cm

    n the /ia*ram elow construct

    the locus of a point A which

    moves so that it is equidistantfrom the points P and R

    11) ' ,

    $ #

    The locus of a point 6 which

    moves so that it is equidistantfrom the straight lines DE and

    FE

    12)

    8

    The /ia*ram shows a trian*le8. Construct the locus of 9

    such that it is alwas equidistant

    from 8 an/ 8

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    Comination of two s!ills

    13) A

    " C

    :n the /ia*ram elow A" an/

    AC represent two roa/s. Ali;s

    house % is e

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    1) a) n 'ia*ram /raw accuratel the locus of

    i) a point that is e