Calculating Double Integral – Finding integration limits and the integral – Exercise 3899 Post category:Calculating Double Integral Post comments:0 Comments Exercise Calculate the double integral ∫∫D14−xdxdy\int\int_D \frac{1}{\sqrt{4-x}}dx dy∫∫D4−x1dxdy Where the domain D is bounded by the axes and the short arc of a circle having radius 2 and center at a point (2,2). Final Answer Show final answer ∫∫D14−xdxdy=8−5132\int\int_D \frac{1}{\sqrt{4-x}}dx dy=8-5\frac{1}{3}\sqrt{2}∫∫D4−x1dxdy=8−5312 Solution Coming soon… Share with Friends Read more articles Previous PostCalculating Double Integral – Finding integration limits and the integral – Exercise 3907 Next PostCalculating Double Integral – Finding integration limits and the integral – Exercise 3887 You Might Also Like Calculating Double Integral – Swapping the integration order – Exercise 5540 June 9, 2019 Calculating Double Integral – Integer integration limits – Exercise 3882 March 6, 2019 Calculating Double Integral – Integer integration limits – Exercise 3885 March 6, 2019 Calculating Double Integral – Finding integration limits and the integral – Exercise 3887 March 6, 2019 Calculating Double Integral – Finding integration limits and the integral – Exercise 3907 March 8, 2019 Calculating Double Integral – Finding integration limits and the integral – Exercise 3913 March 8, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ
Calculating Double Integral – Finding integration limits and the integral – Exercise 3887 March 6, 2019
Calculating Double Integral – Finding integration limits and the integral – Exercise 3907 March 8, 2019
Calculating Double Integral – Finding integration limits and the integral – Exercise 3913 March 8, 2019