Question

1. Express the point in spherical system $P(2, \frac{\pi}{2}, 4)$ in the rectangular (cartesian) coordinate system. 2- Express the point in cylindrical coordinate $P(5, \frac{\pi}{6}, 5)$ in the rectangular (cartesian) coordinate system. 3. Calculate the distance between two points given in cylindrical coordinates at

          1. Express the point in spherical system $P(2, \frac{\pi}{2}, 4)$ in the rectangular (cartesian)
coordinate system.
2- Express the point in cylindrical coordinate $P(5, \frac{\pi}{6}, 5)$ in the rectangular (cartesian)
coordinate system.
3. Calculate the distance between two points given in cylindrical coordinates at

1. Express the point in spherical system P(2, (π)/(2), 4) in the rectangular (cartesian)
coordinate system.
2- Express the point in cylindrical coordinate P(5, (π)/(6), 5) in the rectangular (cartesian)
coordinate system.
3. Calculate the distance between two points given in cylindrical coordinates at

Added by Esperanza C.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Ma. Theresa Alin

Step 1

Given that P(5, 5, 5) is in cylindrical coordinates, we can convert it to rectangular coordinates using the following formulas: x = r * cos(θ) y = r * sin(θ) z = z Plugging in the values from P(5, 5, 5), we get: x = 5 * cos(5) y = 5 * sin(5) z = 5 Using a Show more…

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