Change the cartesian integral V16-x² 3 )dydx into x² +y² equivalent polar integral and then after evaluating the polar integral the answer is Select one: O A. –12 В. 3 О с. 12л O D. 12 O E. None of these answers

Q: Evaluate and express in Polar Form T=j06-j08 + j2022 a.

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Q: Pepresal in polar form -4-4i

A: Given that  -4-4i  Convert into the polar form

Q: 5. Evaluate: tan-(2 – 3j). Express in polar form

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Q: Change into polar co-ordinates S Va²-x2 Lzdydx, and evaluate.

A: From the given integral: I=∫-aa∫-a2-x2a2-x2dydx The limit of integral, clearly shows that y varies…

Q: 9. Transform the equation 2x?+2y?3 into a equa tion. Polar

A: Given

Q: Evaluate into polar form 2-j7 3-j

A: Concept:  formula for a+ib in thepolar  form is rcosθ+isinθ  Here, θ=tan-1abr=a2+b2

Q: Convert the Cartesian equation x² + y² -2x= 0 to a polar equation. x2 + y2 -2x 0= O 2=-2 cos e Or= 2…

A: Given artesian equation,x2+y2-2x=0Put…

Q: Convert each pair of rectangular coordinates to polar coordinates where r> 0 and 0 ≤ 0 < 2π.…

A: To convert each pair of rectangular coordinates to polar coordinates where r&gt;0.

Q: Evaluate ¹ (x²+x²2²)dzdx by using polar coordinates.

A: We have to evaluate the given integral using the polar coordinates. First we have to identify the…

Q: in C6. Evoluate the Rxpiession, write your ans wer polar and rectangulor form

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Q: 3. Write z = 12.2 - 31 in polar form. Use 3 decimal places.

A: The objective of the question is converting to polar form.

Q: Evaluate and express in Polar Form d. A=cosh (3-j4)

A: The general form of a complex number is given by z=a+jb, where j=-1. Any complex number in the form…

Q: Rectangular

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Q: 6. Convert 5,5/3] to polar coordinates with r positive and between 0 and 27

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Q: 1.3 + j4 2. –3 + j4 3. –3 – j4 4. 3 - j4

A:

Q: Find the area enclosed by r= 5 + 4sinθ in the Polar coordinate system, but only the part that is in…

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Q: 3. Evaluate LLA" (4- y2) dydx by using polar coordinates.

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Q: Simplify the expression (1 - i)(√3+i) (1 + i)(√3-i) and express your answer in polar form where r> 0…

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Q: 1. Convert to polar form (a) −3+4j (b) –10j

A: a) -3+4jb) -10j

Q: convert to polar and evaluate

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

Q: Evaluate the intcgrated Tntegral by converting to polar čoardinates

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