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###### Consider the equation $y-y_{1}=mleft(x-x_{1}ight)$. In this equation, if $m$ and $x_{1}$ are fixed and different lines are drawn for different values of $y^{1}$, then,(A) the lines will pass through a single point(B) there will be one possible line only(C) there will be a set of parallel lines(D) none of these

Consider the equation $y-y_{1}=mleft(x-x_{1} ight)$. In this equation, if $m$ and $x_{1}$ are fixed and different lines are drawn for different values of $y^{1}$, then, (A) the lines will pass through a single point (B) there will be one possible line only (C) there will be a set of parallel lines (D) none of these

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