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Pair of Linear ...

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  • Question 1
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    The pair of linear equations $$ 4x +6y=  9\ and\ 2x+  3y=  6$$ has

  • Question 2
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    The graph of the linear equation $$2x + 3y = 6$$ intersects the $$y-$$axis at the point

  • Question 3
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    Determine the vertices of the triangle formed by the lines
    $$y = x, 3y = x $$ and $$  x + y = 8$$.

  • Question 4
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    The cost of $$4$$ pens and $$4$$ pencil boxes is Rs $$100$$. Three times the cost of a pen is Rs $$15$$ more than the cost of a pencil box. The cost of a pen and a pencil box respectively are 

  • Question 5
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    Solve the following pair of simultaneous equations:
    $$2x+3y = 12; \, \, 5x-3y=9$$

  • Question 6
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    The graph of the linear equation $$2x + 3y = 6$$ is a line which meets the $$x-$$axis at the point

  • Question 7
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    Are the following pair of linear equations consistent? 
    $$-3x-4y=12$$, 
    $$ 4y+3x=12$$

  • Question 8
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    If $$p+q=k,\ p-q=n$$ and $$k > n$$, then $$q$$ is ________ .

  • Question 9
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    Directions For Questions

    If we have two simultaneous equations
    $$ax+by=c$$               -------(1)
    and $$bx+ay=d$$, then in order to solve -------(2)
    we find (1) $$+$$ (2) and then (1) $$-$$ (2), we shall get
    $$(a+b)x+(a+b)y=c+d$$
    i.e. $$\displaystyle x+y =\frac{c+d}{a+b}$$
    and $$(a-b)x-(a-b)y=c-d$$
    i.e. $$x-y=\dfrac{c-d}{a-b}$$
    To find $$x$$, (3)+(4) gives, $$2x=\dfrac{c+d}{a+b}+\dfrac{c-d}{a-b}$$
    $$\Rightarrow  \displaystyle x=\frac{1}{2} \left ( \frac{c+d}{a+b}+\frac{c-d}{a-b} \right )$$
    To find $$y$$, (3)-(4) gives,  $$y=\displaystyle \frac{1}{2} \left ( \frac{c+d}{a+b}-\frac{c-d}{a-b} \right )$$
    Read the above passage carefully and mark the correct choice.

    ...view full instructions

    The solution of
    $$217x+131y=913$$
    $$131x+217y=827$$  is

  • Question 10
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    The graphical representation of the pair of equations $$x+2y-4=0$$ and $$2x+4y-12=0$$ is:

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