Find the area of the region enclosed by y=2.75x\displaystyle {y}={2.75}{x} and x=7.5−y2\displaystyle {x}={7.5}-{y}^{{2}}.
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Use horizontal strips to find the area.
First find the y coordinates of the two points where y=2.75x\displaystyle {y}={2.75}{x} meets x=7.5−y2\displaystyle {x}={7.5}-{y}^{{2}}.
lower y = c =   and
upper y = d =  
Then area of the region = ∫cdg(y)dy\displaystyle {\int_{{c}}^{{d}}}{g{{\left({y}\right)}}}{\left.{d}{y}\right.} where g( y ) =  
Evaluate the definite integral to find Area =  

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