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Evaluate the Line Integral for F = Y $\pi$

Question 50

Multiple Choice

Evaluate the line integral $Evaluate the line integral for F = y, 0, zy , where R is the helix A) -20 \pi B) -17 \pi C) -18 \pi D) -19 \pi E) -21 \pi$ for F = $Evaluate the line integral for F = y, 0, zy , where R is the helix A) -20 \pi B) -17 \pi C) -18 \pi D) -19 \pi E) -21 \pi$ y, 0, zy $Evaluate the line integral for F = y, 0, zy , where R is the helix A) -20 \pi B) -17 \pi C) -18 \pi D) -19 \pi E) -21 \pi$ , where R is the helix $Evaluate the line integral for F = y, 0, zy , where R is the helix A) -20 \pi B) -17 \pi C) -18 \pi D) -19 \pi E) -21 \pi$ $Evaluate the line integral for F = y, 0, zy , where R is the helix A) -20 \pi B) -17 \pi C) -18 \pi D) -19 \pi E) -21 \pi$ $Evaluate the line integral for F = y, 0, zy , where R is the helix A) -20 \pi B) -17 \pi C) -18 \pi D) -19 \pi E) -21 \pi$ $Evaluate the line integral for F = y, 0, zy , where R is the helix A) -20 \pi B) -17 \pi C) -18 \pi D) -19 \pi E) -21 \pi$