Convert the polar equation to rectangular form. 2sin30 Select one: O a. X2 + 4y - 4 = 0 O b. (x + y?)² = 6x²y – 2y³ Oc. O c. 4x2 - 5y2 – 36y - 36 = 0 %3D O d. y = 4 O e. X2 + y²-x2/3 = 0 %3D

Q: Plot the point and give three other polar coordinates to describe: (1, -)

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Q: Q3: Convert (a )from polar to rectangular form and (b)from rectangular to polar form: a. 82 20…

A: 3.a. Given Polar form is, 8<20° we have, 8<20°=8cos(20°)+8isin(20°)=7.5175+2.7361i=7.52+2.74i…

Q: 3x=3y in polar form

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Q: Cannot solve

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Q: Convert to polar form. Then isolate r. (a) x² +y² -9= 0 (b) x² +y = 4x %3D

A: x2+y2-9=0 On simplification, we get ⇒x2+y2=9⇒r2=9         ∵r=x2+y2⇒r2=x2+y2⇒r=3

Q: Write in polar form

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Q: r² = 16sin² (20)

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Q: Convert the rectangular equation to polar form and select its graph. x² + y² = 16

A: The given rectangular equation is .We have to convert the equation into polar form and sketch its…

Q: Convert the rectangular equation (z+3)´ + (y + 13)*= 178 into a polar equation. No spaces. Use @for…

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Q: २. Use intergral. polar coordinates to evaluate the √4-y² So° = (2-x²-y²) dody. S

A: Using polar co-ordinate we have to evaluate

Q: Convert the polar equation r 2 cos 0 to rectangular form. O g2 + y? 2 x2 + y ? = 2x x² + y? = 2x

A: solution:-r=2cosθconversion equationspolar to rectangularx=r cosθx=r sinθr=x2+y2

Q: nd the Cartesian and the polar form of 7e

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Q: Graph the polar equation. r=5-3 cos0

A: Given polar equation is r=5−3cosθ. We have to graph the given polar equation. If we replace θ by -θ…

Q: 2. Convert (-V3,) to rectangular form.

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Q: Convert the equation to polar form. (Use variables r and 0 as needed.) x = 5

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Q: Graph the polar equation e = 11x 6 11x 6 11x 6 11x 6. 一

A: Explanation of the answer is as follows

Q: Complete the chart to give the Example: x² + y²-2x = 0 r²2rcos0=0 r(r-2cos0) = 0 r = 2 cose…

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Q: Convert the polar equation to rectangular form. r = 4 Select one: O a. a2 + y² - 4y = 0 O b. r2 +y2…

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Q: - Change LAxy dydx to polar form.

A: Consider a cartesian coordinate and polar coordinate . Then the relation between these two…