Verify Stokesβ theorem for πΉβ = (π¦ β π§ + 2) πΜ+ (π¦π§ + 4) πΜβ (π₯π§) πΜ where π is the open
surface of the cube π₯ = 0, π¦ = 0, π₯ = 2, π¦ = 2, π§ = 2 above the π₯π¦ plane.
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