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Calculus: Early Transcendentals, 2nd Edition
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- 33. Rectangular to spherical coordinates (a) Convert to spherical coordinates. Then (b) evaluate the new integral. Vī-x² dz dy dx |-Vi-x²J Vr+y²arrow_forward+ y? Evaluate the integral by changing to spherical coordinates. x2 V 72 - x2 – y2 36 xy dz dy dx x² + y? Need Help? Watch It Read Itarrow_forward√1-x² [²₁²³ [" (2²³ + 1²³) dz dy de to cylindrical coordinates and L evaluate the result. (Think about why converting to cylindrical coordinates makes sense.) 2. Convert the integralarrow_forward
- Please Help 16.87arrow_forwardPlease provide correct answer for theses boxes and get the thumbs up please take only 15 minutes please (15.88)arrow_forward2. Rectangular to cylindrical coordinates (a) Convert to cylin- drical coordinates. Then (b) evaluate the new integral. Vī-x c(x+y°) 21xy? dz dy dx |-(x²+y²)arrow_forward
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