Polar Coordinates – Finding integration limits in polar coordinates – Exercise 3994 Post category:Polar Coordinates Post comments:0 Comments Exercise Given the double integral ∫∫Df(x,y)dxdy\int\int_D f(x,y) dxdy∫∫Df(x,y)dxdy Calculate the integration limits in polar coordinates where D is the domain {(x,y)∣0≤x≤1,0≤y≤1−x}\{(x,y)|0\leq x\leq 1,0\leq y\leq1-x\}{(x,y)∣0≤x≤1,0≤y≤1−x} Final Answer Show final answer ∫0π2dθ∫01sinθ+cosθf(rcosθ,rsinθ)⋅rdr\int_0^{\frac{\pi}{2}}d\theta\int_0^{\frac{1}{\sin\theta+\cos\theta}} f(r\cos\theta,r\sin\theta)\cdot r dr∫02πdθ∫0sinθ+cosθ1f(rcosθ,rsinθ)⋅rdr Solution Coming soon… Share with Friends Read more articles Previous PostPolar Coordinates – Finding integration limits in polar coordinates – Exercise 3997 Next PostPolar Coordinates – Finding integration limits in polar coordinates – Exercise 3992 You Might Also Like Polar Coordinates – Fixed integration limits – Exercise 3976 March 10, 2019 Polar Coordinates – Finding integration limits in polar coordinates – Exercise 3980 March 10, 2019 Polar Coordinates – Finding integration limits in polar coordinates – Exercise 3986 March 10, 2019 Polar Coordinates – Finding integration limits in polar coordinates – Exercise 3992 March 10, 2019 Polar Coordinates – Finding integration limits in polar coordinates – Exercise 3997 March 10, 2019 Polar Coordinates – Finding integration limits in polar coordinates – Exercise 4002 March 10, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ