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Let F=xj\vec { F } = x \vec { j }

question 48

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Let F=xj\vec { F } = x \vec { j } Let C1 be the line from (0, 0)to (2, 0), C2 the line from (2, 0)to (2,-1), C3 the line from (2,-1)to (0,-1), and C4 the line from (0,-1)to (0, 0).
(A)Using the definition of line integral only, without parameterizing the curves, show that the line integral of F\vec{F} along C = C1 + C2 + C3 + C4 is -2.That is, show CFdr=2\int_{C} \vec{F} \cdot \overline{d r}=-2 (B)The rectangle, R, enclosed by the lines C1, C2, C3 and C4 is of area 2.So, by Green's Theorem CFdr=R(xx0)dA= Area of R=2\int _ { C } \vec { F } \cdot \overline { d r } = \int _ { R } \left( \frac { \partial x } { \partial x } - 0 \right) d A = \text { Area of } R = 2 Is something wrong?

Understand theories and principles of ethical leadership.
Comprehend the stages of moral development and their relevance to leadership decisions.
Identify the critical role of character and conduct domains in ethical leadership.
Discern the application of ethical theories in leadership and organizational settings.

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