convert to polar coordinate 5,

Q: Convert to polar coordinates

A: Here we will convert given Cartesian coordinates in polar coordinates,

Q: (-23.2) 1)

A:

Q: 1 Use polar coordinates to evaluate the area of the region bounded above by the circle x2 + y² - 2y…

A: Given circle is x2+y2−2y=0 and y=12. We have to find the area of the region bounded above by the…

Q: convert the equation to a polar coordinate

A: We convert the Cartesian coordinates to polar coordinates by using the following transformation

Q: Write 4x²y = 1 in Polar Form. %3D

A: To convert the equation from Cartesian to Polar for we use the transformation x=rcos(theta)…

Q: limto Z,=V3+i z,-51Z-512i ZiZ2 = eoldsha owt bno soln sno 2otoo oli inbo vdo r.E2 a bena mob o Zレ…

A: The given equations are: z1=3+i     z2=52-52i            General representation of complex number…

Q: (-2,-2/3) to polar coordinates. Convert

A: Given point is We know that polar coordinates and rectangular coordinates are related by the…

Q: V4-x² x2+y2 4-x² x²+y² xdzdydx + ædzdydx V1-x² 0,

A: The given integral is∫01∫1-x24-x2∫0x2+y2xdzdydx+∫12∫04-x2∫0x2+y2xdzdydxWe have to convert integral…

Q: Convert 12r=cosec(theta) into a rectangular equation.

A: Converting from Polar Coordinates to Rectangular Coordinates Given the polar coordinate (r,θ),…

Q: Convert the cartesian coordinates to polar coordinates with 0 0. (a) (-1, -7√³)=( 7 (b) (0, 7) = (…

A: a) The given cartesian co-ordinate is: -72, -732 Here x=-72, and y=-732  To cartesian co-ordinate to…

Q: find the polar coordinates  (-8, 2?/3)

A:

Q: Convert the rectangular coordinate to polar form

A: We have to solve

Q: y2 f(x, y)dx dy Let f(x, y) = e-x2-y² and

A: answer is in next step

Q: convert to polar and evaluate

A: The double integral is in rectangular coordinate and write in the polar form as:\\

Q: Simplify and write in polar form

A:

Q: Convert (-7,-7) to polar coordinates.

A: For rectangular coordinates (x, y) Polar coordinates (r, θ) is given as

Q: Convert the polar equation r² = 6 sec 0 csc 0. Have your equation begin with “y =" and be in terms…

A:

Fundamentals of Trigonometric Identities

Trigonometric Identities are the equalities that involve trigonometry functions and hold for all the values of variables given in the equation.