by comparing the ratios a1/a2,b1/b2,c1/c2,state whether the line represented by the following pairs of linear equation intersect a

by comparing the ratios a1/a2,b1/b2,c1/c2,state whether the line represented by the following pairs of linear equation intersect at a point are parallel or are coincident 9x+3y+12=0 18x+6y+24=0​

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  1. On comparing the ratios

    a

    2

    a

    1

    ,

    b

    2

    b

    1

    and

    c

    2

    c

    1

    , find out whether the lines representing the following pairs of linear equations intersect at a point, are parallel or coincident.

    9x+3y+12=0;18x+6y+24=0

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    Answer

    Correct option is

    C

    Coincident

    The given linear equation are

    ⇒9x+3y+12=0….eq1

    ⇒a

    1

    =9,b

    1

    =3,c

    1

    =12

    ⇒18x+6y+24…eq2

    ⇒a

    2

    =18,b

    2

    =6,c

    2

    =24

    a

    2

    a

    1

    =

    18

    9

    =

    2

    1

    b

    2

    b

    1

    =

    6

    3

    =

    2

    1

    c

    2

    c

    1

    =

    24

    12

    =

    2

    1

    comparing

    a

    2

    a

    1

    ,

    b

    2

    b

    1

    ,

    c

    2

    c

    1

    a

    2

    a

    1

    =

    b

    2

    b

    1

    =

    c

    2

    c

    1

    Hence,the line represented by eq1 and eq2 are coincidents

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