The sport of curling is quite popular in Canada. A curler slides a 19.1-kg stone so that it strikes a competitor's identical stationary stone at 6.80 m/s before moving at an angle of 60.0° counterclockwise from its initial direction. The competitor's stone moves off at 6.40 m/s. Determine the final speed of the first stone v1f. V1f = m/s Determine the final direction of the second stone as an angle a relative to the first stone's initial direction of motion. Let a = counterclockwise from the first stone's initial direction define the direction of positive angles.

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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The sport of curling is quite popular in Canada. A curler slides a 19.1-kg stone so that it strikes a competitor’s identical stationary stone at 6.80 m/s before moving at an angle of 60.0° counterclockwise from its initial direction. The competitor’s stone moves off at 6.40 m/s.

### Determine the final speed of the first stone \( v_{1,f} \).

\( v_{1,f} = \) _____ m/s

### Determine the final direction of the second stone as an angle \( \alpha \) relative to the first stone’s initial direction of motion.

Let counterclockwise from the first stone’s initial direction define the direction of positive angles.

\( \alpha = \) _____°

(There are no graphs or diagrams associated with the text.)
Transcribed Image Text:The sport of curling is quite popular in Canada. A curler slides a 19.1-kg stone so that it strikes a competitor’s identical stationary stone at 6.80 m/s before moving at an angle of 60.0° counterclockwise from its initial direction. The competitor’s stone moves off at 6.40 m/s. ### Determine the final speed of the first stone \( v_{1,f} \). \( v_{1,f} = \) _____ m/s ### Determine the final direction of the second stone as an angle \( \alpha \) relative to the first stone’s initial direction of motion. Let counterclockwise from the first stone’s initial direction define the direction of positive angles. \( \alpha = \) _____° (There are no graphs or diagrams associated with the text.)
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