show that the vector field F=2x (y^2+z^3) I +2x^2y j +3x^2z^2 k is conservative. What is its scalar potential and the work done is moving particle from (-1,2,-1) to (2,3,4).
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Answer:
86 and 45
is your correct answer
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Step-by-step explanation:
if F is conservation Curl f =0
the step by step has written in the image.
scalar potential = (x^2)(y^2)+ (x^2)(z^3) +c
c - constant
Work Done = 289
for moving particle from (-1,2,1) to (2,3,4)
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