Inactive Tutor answered 04/27/22
Tutor
New to Wyzant
∫∫rcos(x + y)dxdy = r∫0π∫0π/2cos(x +2y)dydx = r/2∫/∫0πsin(x + 2y)0π/2dx = r/2∫0π(sin(x + π) - sinx)dx =
-r∫0πsinxdx = rcosx0π = r(cosπ - cos0) = - 2r
Norman B.
asked 04/27/22Evaluate.
∫∫r cos(x + 2y) dA
where {(x, y) : 0 ≤ x ≤ π, 0 ≤ y ≤ π/2}
Inactive Tutor answered 04/27/22
∫∫rcos(x + y)dxdy = r∫0π∫0π/2cos(x +2y)dydx = r/2∫/∫0πsin(x + 2y)0π/2dx = r/2∫0π(sin(x + π) - sinx)dx =
-r∫0πsinxdx = rcosx0π = r(cosπ - cos0) = - 2r
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