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Let  be a planar vector field. Let  be the circle oritented anti- clockwise. Then is equal t o ______________ (Correct upto two decimal places).
    Correct answer is '1.05'. Can you explain this answer?
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    Letbe a planar vector field. Letbethe circle oritented anti- clockwise...
    Here not defined in a region which is enclosed by c so we cannot apply Green's tum here. So we will solve given line integral by definition.
    So we have
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    Letbe a planar vector field. Letbethe circle oritented anti- clockwise...
    Here not defined in a region which is enclosed by c so we cannot apply Green's tum here. So we will solve given line integral by definition.
    So we have
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    Letbe a planar vector field. Letbethe circle oritented anti- clockwise...
    Here not defined in a region which is enclosed by c so we cannot apply Green's tum here. So we will solve given line integral by definition.
    So we have
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    Letbe a planar vector field. Letbethe circle oritented anti- clockwise. Thenis equal t o ______________ (Correct upto two decimal places).Correct answer is '1.05'. Can you explain this answer?
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    Letbe a planar vector field. Letbethe circle oritented anti- clockwise. Thenis equal t o ______________ (Correct upto two decimal places).Correct answer is '1.05'. Can you explain this answer? for Mathematics 2024 is part of Mathematics preparation. The Question and answers have been prepared according to the Mathematics exam syllabus. Information about Letbe a planar vector field. Letbethe circle oritented anti- clockwise. Thenis equal t o ______________ (Correct upto two decimal places).Correct answer is '1.05'. Can you explain this answer? covers all topics & solutions for Mathematics 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Letbe a planar vector field. Letbethe circle oritented anti- clockwise. Thenis equal t o ______________ (Correct upto two decimal places).Correct answer is '1.05'. Can you explain this answer?.
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