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In a classic video game, balloons travel from left to rie linear path change as players repeat the game. Playen

In a classic video game, balloons travel from left to rie linear path change as players repeat the game. Playen

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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K-2, 3) (2,-3) (-2, 3) 2 D.
Transcribed Image Text:K-2, 3) (2,-3) (-2, 3) 2 D.
In a classic video game, balloons travel from left to right along a linear path that passes through a circular playing area as shown. The size and position of the playing area and the position of the linear path change as players repeat the game. Players are given one minute to pop as many balloons as possible within the playing area by dropping arrows from the tip of a launcher that can be moved horizontally along the top of the screen. The game's software tracks each balloon using the point at the top of the balloon. A balloon is within the playing area if the top point lies either on or inside the circle, In the figure, the balloons labeled 2, 3, and 4 are within the playing area. Balloons cannot be popped before they enter or after they leave the playing area. Seth opened the game and was assigned a circular playing area. The graph of Seth's playing area in the ay plane has equation ( - 2) + (y+3) = 4. Which of the following graphs could represent Seth's playing area?
Transcribed Image Text:In a classic video game, balloons travel from left to right along a linear path that passes through a circular playing area as shown. The size and position of the playing area and the position of the linear path change as players repeat the game. Players are given one minute to pop as many balloons as possible within the playing area by dropping arrows from the tip of a launcher that can be moved horizontally along the top of the screen. The game's software tracks each balloon using the point at the top of the balloon. A balloon is within the playing area if the top point lies either on or inside the circle, In the figure, the balloons labeled 2, 3, and 4 are within the playing area. Balloons cannot be popped before they enter or after they leave the playing area. Seth opened the game and was assigned a circular playing area. The graph of Seth's playing area in the ay plane has equation ( - 2) + (y+3) = 4. Which of the following graphs could represent Seth's playing area?
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