Mathematics
30.12.2022 12:49
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In evaluating a double integral over a region D, a sum of iterated integrals was
In evaluating a double integral over a region D, a sum of iterated integrals was obtained as follows:
∬Df(x,y)dA=∫5_0∫(2/5)y_0 f(x,y)dxdy+∫7_5∫(7−y)_0 f(x,y)dxdy.
Sketch the region D and express the double integral as an iterated integral with reversed order of integration.
∫b_a∫g2(x)_g1(x) f(x,y)dydx
a= b=
g1(x)= g2(x)=
Show Answers
Sketch the region D and express the double integral as an iterated integral with reversed order of integration.
∫b_a∫g2(x)_g1(x) f(x,y)dydx
a= b=
g1(x)= g2(x)=
gracye
4,8(31 marks)
Step-by-step explanation:
a + c = 1000
9a + 5c = 6680
9a + 9c = 9000
9a+ 5c = 6680
4c = 2320
c = 580
a+ 580 = 1000
a = 420
A = 420
C = 580
If you substitute the numbers into 9a + 5c = 6680, that should give you the right answer.
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