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Let [x] denotes the greatest integer function. Draw a rough sketch of the portions of the curves x^(2)=4[sqrt(x)]y and y^(2)=4[sqrty]x that lie within the square {(x,y)|1lexle4, 1 leyle4}. Find the area of the part of the square that is enclosed by the two curves and the line x+y=3. |
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