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Suppose That And C4Fdr=1\int _ { C _ { 4 } } \vec { F } \cdot \overline { d r } = - 1

question 35

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Suppose that C1Fdr=4,C2Fdr=3,C3Fdr=16\int _ { C _ { 1 } } \vec { F } \cdot \overline { d r } = 4 , \int _ { C _ { 2 } } \vec { F } \cdot \overline { d r } = 3 , \int _ { C _ { 3 } } \vec { F } \cdot \overline { d r } = 16 and C4Fdr=1\int _ { C _ { 4 } } \vec { F } \cdot \overline { d r } = - 1 where C1 is the line joining (0, 0)to (1, 0), C2 is the line joining (0, 0)to (3, 0), C3 is the line joining (0, 0)to (0, 1)and C4 is the line joining (0, 1)to (0, 2).
Determine, if possible, the value of the line integral of F\vec{F} along the line from (0, 1)to (1, 0).If the value cannot be determined, say so.


Definitions:

No-Par Common Stock

Common stock issued without a par value, where the board of directors decides the selling price.

Stated Value

A value assigned to a security or asset which is not determined by market forces.

Shares

Ownership segments in a corporation or financial asset, allowing for an equal share in declared profits, distributed as dividends.

No-Par Common Stock

Equity securities issued without a par value, where the board of directors determines the issuing price.

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