Let f(x,y)=x2ex2f(x,y)=x2ex2 and let RR be the
triangle bounded by the lines x=2x=2, x=y/3x=y/3, and y=xy=x in the
xyxy-plane.
(a) Express ∫RfdA∫RfdA as a double integral in
two different ways by filling in the values for the integrals
below. (For one of these it will be necessary to write the double
integral as a sum of two integrals, as indicated; for the other, it
can be written as a single integral.)
∫RfdA=∫ba∫dcf(x,y)d∫RfdA=∫ab∫cdf(x,y)d dd
where a=a= , b=b= , c=c= , and
d=d= .
And ∫RfdA=∫ba∫dcf(x,y)d∫RfdA=∫ab∫cdf(x,y)d dd
+∫nm∫qpf(x,y)d+∫mn∫pqf(x,y)d dd
where
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