Answer letter B. sample format included in another picture. →Step 1Given:⇒ (-3,√3),.,-2π ≤0 ≤2πStep 2Converting the given cartesian coordinate into polar coordinate:⇒ (-3,√3)Finding :⇒r=√√x² + y²⇒ r = √(-3)² + (√3)²⇒r=√√9+3⇒r=√√12⇒ r = 2√3Finding :⇒0= tan⇒0-tan⇒0=tan2π2π 5π32n-65-67 2 5⇒0=333 347п 2п 5п⇒8=33 3 3→Step 4So,For set of polar coordinates are given by:⇒ (2√5,-4)→>>= (2√3,²)→⇒ (2√3, 5)→Step 3(9)√√√3-553)√35T-2, 27, Evaluate the following integrals:O(Cartesian to Polar) Civen the cartesian coordinate, findof polar coordinates for the point for -21 ≤O≤ 211a.) (3,3)bi) (3,-2)c.) (-3,√3)d.) (-3√2, -3√2)find Four Sets

Answered: Image /qna-images/answer/2a97f065-60e6-47ea-bc22-94ffc04e5d1b.jpg

Evaluate the following integrals: O •(Cartesian to Polar) Given the Cartesian coordinate, find FOUR Sets of polar coordinates for the point for -2 11 çə≤ 211 a) (3,3) b) (3,-2) c.) (-3,√3) d.) (-352, -3√√₂)

Evaluate the following integrals: O •(Cartesian to Polar) Given the Cartesian coordinate, find FOUR Sets of polar coordinates for the point for -2 11 çə≤ 211 a) (3,3) b) (3,-2) c.) (-3,√3) d.) (-352, -3√√₂)

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Question

Answer letter B. sample format included in another picture.

→Step 1
Given:
⇒ (-3,√3),.
,-2π ≤0 ≤2π
Step 2
Converting the given cartesian coordinate into polar coordinate:
⇒ (-3,√3)
Finding :
⇒r=
√√x² + y²
⇒ r = √(-3)² + (√3)²
⇒r=√√9+3
⇒r=√√12
⇒ r = 2√3
Finding :
⇒0= tan
⇒0-tan
⇒0=tan
2π
2π 5π
3
2n-6
5-67 2 5
⇒0=
3
3
3 3
47
п 2п 5п
⇒8=
3
3 3 3
→Step 4
So,
For set of polar coordinates are given by:
⇒ (2√5,-4)
→>>
= (2√3,²)
→
⇒ (2√3, 5)
→Step 3
(9)
√√√3
-553)
√3
5T
-2, 27,

Evaluate the following integrals:
O
(Cartesian to Polar) Civen the cartesian coordinate, find
of polar coordinates for the point for -21 ≤O≤ 211
a.) (3,3)
bi) (3,-2)
c.) (-3,√3)
d.) (-3√2, -3√2)
find Four Sets

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