Convert the integral from rectangular coordinates to both cylindrical and spherical coordinates, and evaluate the simplest iterated integral. V 36-2 V36-22 ST J. NIE 162T 6 x² + y² + z² dz dy dx 6 36- PV ² G M p³sin (9) X dz dr de dp do de

Q: 3 LL -3√√√9-x² Jo √9-x²-y² (x² + y² + z²) dz dy dx

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Q: Evaluate the spherical coordinate integral. R | Ne π 2 2 1- cos Ï Ï 0 0 п p²sin o dp do de

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Q: Convert the given integral into an integral in spherical coordinates. 2 - 2 - 680 x - 68 /*-* I (x2…

A: Conversion of rectangular coordinates to spherical coordinates

Q: Evaluate the cylindrical coordinate integral. 1/2 18 1/r cos 0 dz r dr d0 0 9 1/?

A: Given that triple integration problem or cylendrical coordinate problem .we use simple integration…

Q: ارو رهجہ 10. Change dz dy dx into spherical coordinates and evaluate the integral. -1 0

A: ∫-11∫01-x2∫01-x2-y2e-x2+y2+z232dz dy dx To Find: Change the given integral into spherical…

Q: Convert the integral *√9 - x² IEE √9 - 200 √ 18-x² - y² dz dy dx into an integral in spherical…

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Q: Consider the integral 16–z² x? dz dy dx x²+y²

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Q: Evaluate the integral below by changing to spherical coordinates. 4 - y2 4 - x2 - y2 x?z+ y²z+ z³)…

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Q: Evaluate the spherical coordinate integ A1 8 sin o | ? sin d dp dɖp de do de 0 0 512 2 O A. -

A: Here we have to calculate I= ∫0π∫0π∫08 sinϕ ρ2 sinϕ dρ dϕ dθ

Q: Can

A: we will make chart as you mentioned in question for number to box.