Write as an iterated integral in cylindrical coordinates in the order dOdzdr, but do not evaluate:...
a) Write the iterated integral in rectangular coordinates that gives the surface area of the graph of x + y2 + 2z = 1, R = {(x,y) x² + y² 1} b) Evaluate this integral by changing to polar coordinates.
Write neat please. Show step by step please. Show steps for the equation please. Box in answers please from rectangular coordinates to both cylindrical and and evaluate the simplest iterated integral. from rectangular coordinates to both cylindrical and and evaluate the simplest iterated integral.
Write as an iterated integral in the order dydxdz, but do not evaluate. SSD (x2 + y2)dzdydt
NOTE: in spherical coordinates the volume is obtained by the sum of 2 iterated integrals Also, please do your best with the handwriting. Thank you very much :) Part 1 Convert the rectangular coordinate integral to cylindrical coordinates and spherical coordinates and evaluate the simplest iterated integral: 13 x dz dy dx 14 x2+ y? dz dy de Part 1 Convert the rectangular coordinate integral to cylindrical coordinates and spherical coordinates and evaluate the simplest iterated integral: 13 x dz...
3. Convert the integral from rectangular coordinates to both cylindrical an spherical coordinates, and evaluate the simplest iterated integral. 1 1-y2 3. Convert the integral from rectangular coordinates to both cylindrical an spherical coordinates, and evaluate the simplest iterated integral. 1 1-y2
Evaluate the iterated integral by converting to polar coordinates
Evaluate the iterated integral by converting to polar coordinates points) | sin(x² + y2)dydx T SHARE Y COMO
Write the given iterated integral as an iterated integral with the order of integration interchanged. 11 15-Y dx dy O 15 - X dy dx 11 i 15- X dy dx 15-X dy dx 11 15-X dy dx
Evaluate the iterated integral Sa Wa?-? (x2 + y2); dxdy that is given in cartesian coordinates by converting to polar coordinates.
for the iterated integral sin(x^2) rewrite the integral reversing the order of integration and evaluate the new integral