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III. Open-e 21. Two lines intersect each other in a circular plane with an equation x² + y² + 4x-6y = 12. These lines exactly intersect at the center of the circle and forms a region which looks like a pie slice called a sector. Line 1 and 2 have y-intercepts of 9 and 4, respectively. Determine the area of the sector formed by the intersection of said lines. r², where 8 is the angle between the 8 (Note: The area of the sector is calculated as A = 360° intersecting lines in degrees)

III. Open-e 21. Two lines intersect each other in a circular plane with an equation x² + y² + 4x-6y = 12. These lines exactly intersect at the center of the circle and forms a region which looks like a pie slice called a sector. Line 1 and 2 have y-intercepts of 9 and 4, respectively. Determine the area of the sector formed by the intersection of said lines. r², where 8 is the angle between the 8 (Note: The area of the sector is calculated as A = 360° intersecting lines in degrees)

Calculus: Early Transcendentals
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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I. Open-ended problems. 21. Two lines intersect each other in a circular plane with an equation x? + y² + 4x– 6y = 12. These lines exactly intersect at the center of the circle and forms a region which looks like a pie slice called a sector. Line 1 and 2 have y-intercepts of 9 and 4, respectively. Determine the area of the sector formed by the intersection of said lines. (Note: The area of the sector is calculated as A = 360 ar², where e is the angle between the intersecting lines in degrees)
Transcribed Image Text:I. Open-ended problems. 21. Two lines intersect each other in a circular plane with an equation x? + y² + 4x– 6y = 12. These lines exactly intersect at the center of the circle and forms a region which looks like a pie slice called a sector. Line 1 and 2 have y-intercepts of 9 and 4, respectively. Determine the area of the sector formed by the intersection of said lines. (Note: The area of the sector is calculated as A = 360 ar², where e is the angle between the intersecting lines in degrees)
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