Which quadrant does the interior of angle X^{ | vedclass

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(C) In a Cartesian plane,the $X$-axis and $Y$-axis divide the plane into four quadrants. The $X^{\prime}OX$ line represents the $X$-axis,where $OX$ is

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Third quadrant

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(C) In a Cartesian plane,the $X$-axis and $Y$-axis divide the plane into four quadrants. The $X^{\prime}OX$ line represents the $X$-axis,where $OX$ is the positive $X$-axis and $OX^{\prime}$ is the negative $X$-axis. Similarly,$YOY^{\prime}$ represents the $Y$-axis,where $OY$ is the positive $Y$-axis and $OY^{\prime}$ is the negative $Y$-axis. The third quadrant is bounded by the negative $X$-axis $(OX^{\prime})$ and the negative $Y$-axis $(OY^{\prime})$. Therefore,the interior of $\angle X^{\prime}OY^{\prime}$ represents the third quadrant.

Which quadrant does the interior of $\angle X^{\prime}OY^{\prime}$ represent?

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