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Convert the point from cylindrical coordinates to rectangular coordinates.
(8, −π/4, 4)
(4  , -4  , 4)
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How do you convert polar units to rectangle?
- x = rcos(theta)
- y = rsin(theta)
- z=z
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Which octant is (-2, pi/4, 3) in?
3
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Which octant is (-2, pi/6, -8) in?
7
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Convert the point from rectangular coordinates to cylindrical coordinates.
(5, −5, 2)
(10/  , -pi/4 , 2)
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How do you change from rectangular units to polar?
- r2 = x2 + y2tan(
) = y / x - z = z
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What is (-2, pi/4, 3) in rectangular units?
(-  , -  , 3)
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What is (-1 , -5pi/4 , -2) in rectangular units?
(  , -  , -2 )
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What is (-1 , -  , 4) in polar units?
(2, 4pi/3, 4)
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Convert the point from rectangular coordinates to cylindrical coordinates.
(5  , −5, 8)
(10, -pi/6, 8 )
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Find an equation in cylindrical coordinates for the equation given in rectangular coordinates.
z = x2 + y2 − 6
z = r2 -6
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Find an equation in cylindrical coordinates for the equation given in rectangular coordinates
x2 + y2 + z2 − 3z = 0
r2 + z2 − 3z = 0
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Find an equation in rectangular coordinates for the equation given in cylindrical coordinates.
r = 2
x2 + y2 = 4
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Find an equation in rectangular coordinates for the equation given in cylindrical coordinates.
θ = π/3
x  - y = 0
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Find an equation in rectangular coordinates for the equation given in cylindrical coordinates.
r = 10 sin(θ)
x2 + (y-5)2 = 25
-
-
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Convert the point from rectangular coordinates to spherical coordinates.
(2, 0, 0)
(2,0,pi/2)
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Convert the point from spherical coordinates to rectangular coordinates.
(10, π/6, π/4)
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Convert the point from spherical coordinates to rectangular coordinates.
(8, π, π/2)
(-8,0,0)
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Find an equation in rectangular coordinates for the equation given in spherical coordinates.
ρ = 2
x2 + y2 + z2 = 4
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Find an equation in rectangular coordinates for the equation given in spherical coordinates.
θ = π4
x - y = 0
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Convert the point from cylindrical coordinates to spherical coordinates.
(7, π/3, 0)
(7, pi/3, pi/2)
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Convert the point from spherical coordinates to cylindrical coordinates.
(20, π/3, π/3)
(  , pi/3, 10)
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Convert the rectangular equation to an equation in cylindrical coordinates and spherical coordinates.
x2 + y2 + z2 = 36
- r2 + z2 =36
= 6
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Find an equation in rectangular coordinates for the equation given in spherical coordinates.
φ = π6
z2 = 3(x2 + y2)
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