<h5>$$y=2x^{2}-21x+64$$ $$y=3x+a$$<br /><br />In the given system of equations, $a$ is a constant. The graphs of the equations in the given system intersect at exactly one point, $(x,y)$, in the $xy$-plane. What is the value of $x$?</h5>

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Mashaal Masha

$$y=2x^{2}-21x+64$$ $$y=3x+a$$

In the given system of equations, $a$ is a constant. The graphs of the equations in the given system intersect at exactly one point, $(x,y)$, in the $xy$-plane. What is the value of $x$?

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Mashaal Masha

$$y=2x^{2}-21x+64$$ $$y=3x+a$$In the given system of equations, $a$ is a constant. The graphs of the equations in the given system intersect at exactly one point, $(x,y)$, in the $xy$-plane. What is the value of $x$?

$$y=2x^{2}-21x+64$$ $$y=3x+a$$

In the given system of equations, $a$ is a constant. The graphs of the equations in the given system intersect at exactly one point, $(x,y)$, in the $xy$-plane. What is the value of $x$?