The function p(x, y) is defined for x y 0 by p(y, y) = 0...

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The function p(x, y) is defined for x ≥ y ≥0 by p(y, y) = 0 for all y and др <=e da (a) Write p(x, y) as an integral of the form [ f(t) dt, for suitable A and f. [Hint: Start by treating p as a function of x alone. (b) Find p(x,y) dy for each fixed r. y=0 [Hint: You will need to change the order of integration in a double integral.] The function p(x, y) is defined for x ≥ y ≥0 by p(y, y) = 0 for all y and др <=e da (a) Write p(x, y) as an integral of the form [ f(t) dt, for suitable A and f. [Hint: Start by treating p as a function of x alone. (b) Find p(x,y) dy for each fixed r. y=0 [Hint: You will need to change the order of integration in a double integral.]