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Changing the order of the integration  gives
  • a)
  • b)
  • c)
  • d)
Correct answer is option 'C'. Can you explain this answer?
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Changing the order of the integrationgivesa)b)c)d)Correct answer is op...
Here the integration extends to all points of the space bounded by parabola y = 1 - x2 and circle 
The given integral breaks up in two integrals : first corresponding to the area ABCO and second to the area AOCD.
Now solving y = 1 - x2 for x, we have 
Clearly upper and lower limit o f x for the area OABC are  and for area AOCD upper and lower limits of x is  and limits of y is O to -1
Hence, we have
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Changing the order of the integrationgivesa)b)c)d)Correct answer is op...
Here the integration extends to all points of the space bounded by parabola y = 1 - x2 and circle 
The given integral breaks up in two integrals : first corresponding to the area ABCO and second to the area AOCD.
Now solving y = 1 - x2 for x, we have 
Clearly upper and lower limit o f x for the area OABC are  and for area AOCD upper and lower limits of x is  and limits of y is O to -1
Hence, we have
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Changing the order of the integrationgivesa)b)c)d)Correct answer is op...
Here the integration extends to all points of the space bounded by parabola y = 1 - x2 and circle 
The given integral breaks up in two integrals : first corresponding to the area ABCO and second to the area AOCD.
Now solving y = 1 - x2 for x, we have 
Clearly upper and lower limit o f x for the area OABC are  and for area AOCD upper and lower limits of x is  and limits of y is O to -1
Hence, we have
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Changing the order of the integrationgivesa)b)c)d)Correct answer is option 'C'. Can you explain this answer?
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