Con vert to polar Coordinate

Q: Convert (2,-pi/6) into its rectangular coordinates

A: We can solve this as follows:

Q: Convert to polar coordinates

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

Q: Convert the equation r2 = sin(20) to rectangular coordinates.

A:

Q: Convert r=2sec(theta)tan(theta) into a rectangular equation.

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Q: Which polar coordinate pairs

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Q: then classify the triangle

A: Given,           A triangle is shown below :

Q: Convert to rectangular coordinates. Use exact values. (v3. - ) TT (x, y) = %3D

A: Given data  (r,theta)=(4√3,(-pi/3))  Convert to rectangular coordinates  x=r(cos(theta))…

Q: Convert to rectangular coordinates. Use exact val (1) 5,- 2 O (0, -3) O (0, -5) O (0, 6) O (0. -6)…

A:

Q: Write each equation with rectangular coordinates.       r(cos u + sin u) = 3

A: Given: rcosu+sinu=3 for converting given equation in rectangular coordinates, we know that…

Q: State the double-angle formulas

A: The double angle trigonometric formulas are the special type of compound trigonometric formulas. The…

Q: Convert the equation to polar form. (Use variables r and 0 as needed.) x = y

A: Given that the equation x=y. Convert the given equation to polar form.           The polar…

Q: Convert the point from Cartesian to polar coordinates. Write your answer in radians. Round to the…

A:

Q: ven in polar coordinates.

A: The polar coordinates (r,θ)and rectangular coordinates (x,y)where x=r cos θ         y=r sin θx=2 cos…

Q: convert to polar coordinate 5,

A:

Q: Convert the equation to polar form. (Use variables r and 0 as needed.) x = 9

A: use the relation between rectangular coordinates and polar coordinates.

Q: Convert each pair of rectangular coordinates to polar coordinates wherer>0 and 0< 0 < 360°.

A: The rectangular coordinates are (4, 0).

Q: Change r2 =9 sin 2u to rectangular coordinates.

A: given: r2=9sin2u we have to change it into rectangular coordinates. as we know that in rectangular…

Q: Perform the indicated operation and write your answer in rectangular and polar form.

A: We know,        j²=-1, j³= -j, j⁴= 1, j⁵= j, j⁶= -1, j⁷= -j and so on.. Rectangular form of a…

Q: Convert the equation to polar form. (Use variables r and 0 as needed.) y = x²

A:

Q: Convert the equation to polar form. (Use variables r and O as needed.) y = 8

A: Here, the given equation is: y=8...(1) Note that, the cartesian and polar coordinates have the…

Q: Write the rectangular equation by eliminating the parameter x=8cos(theta) y=8sin(theta)

A:

Q: Write the equation with rectangular coordinates. 2 = 5 cos 20 %3D

A: The given equation is r2=5cos2θ. It is known that x=rcosθ,y=rsinθ and r2=x2+y2.

Q: Convert each equation from polar to rectangular form. 7) r= 2cot Ocsc 0 8) r= 4tan Osec 0 9) r=-2cos…

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Q: to rectangular coordinates.

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Q: Write the equation with rectangular coordinates  r^2 = 7 cos 2theta

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Q: Convert the equation from polar to rectangular r=5sin(theta)

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Q: Convert each pair of polar coordinates to rectangular coordinates. (4, п)

A: Solving the problem by finding the restangular coordinate.

Q: Convert each pair of polar coordinates to rectangular coordinates. 5π 7) 2, 3π 2 8) 1,

A: To convert each pair of coordinates to rectangular coordinates.

Q: Write each equation with rectangular coordinates.      r2 =  4 cos 2 theta

A: We have to write the given equation in rectangular coordinates: r2=4 cos 2θ We know the identity,…

Q: Convert the equation to polar form. (Use variables r and 0 as needed.) y = = 8x2

A:

Q: Write each equation with rectangular coordinates.      r =6 sin  theta

A: Given equation in polar form is r=6sinθ. To convert given equation with rectangular coordinates.…

Q: ) Convent the Polar Coordinate ( 3,315) to rectaugular coordinate

A:

Q: Write each equation in polar coordinates. Then isolate the variable r when possible.   x2 +y 2 = 4x

A: Given: x2+y2=4x

Q: Convert to rectangular coordinates: 1 = 2t- 1. y = t +2 for tin (-oo, o0)

A: Given: To convert into rectangular coordinates x=2t-1, y=t2+2 for t in (-∞, ∞)

Q: Write each equation in polar coordinates. Then isolate the variable r when possible.       y =x

A: Consider the following diagram:

Q: Convert to rectangular coordinates. . (4, 30 degree )

A: Given: (4, 30 degree ) r=4, θ=30° x=rcosθx=4cos30x=432x=22

Q: Convert to rectangular coordinates and graph p sin o = 2

A:

Q: Sople y tan(-c). cosa Sinca)-

A: We have to find

Q: Find two angles, one positive and one negative, that are coterminal with an angle of p radians.

A: π radians.

Q: QJchange to Polar ( dxdy - Ji-y?

A:

Q: Which polar coordinate has the same point as (1,sqrt(3))?

A: Answer and explanation is given below..

Q: Write the polar coordinates (9. ) as rectangular coordinates,

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Q: 7) x = y² 8) y=

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Q: Convert the following coordinates between rectangular and polar form. a. (-1, √3)…

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Q: Find the angle for theta

A: The diagram is:

Q: Identify ZB AC by clicking and dragging the small yellow dots to shade the angle. F

A: We need to identify angle.