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I'm eating hotdogs at the moment.
eating burritos here. xD
From the figure, we are integrating with respect to x. The area is given as \[A = x_{R}-x_{L}\]
Sorry, its the integral \[A = \int\limits_{a}^{b} x_{R} - x_{L} dy\]
You can find the limits of integration by equating the two equations in terms of y. \[x_{R} = -\frac{ y-6 }{ 2 }\]\[x_{L} = y\]
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Or you can write \[x_{R} = \frac{ 6-y }{ 2 }\]
I got 3?
Sorry, 3 is for what?
my answer
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