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Vector addition: (use scale 1 cm = 5 units, for example 15 m/s = 3 cm) Draw coordinate plane too (x & y axis) like in the picture. The picture is an example of how it should look like. 15 m/s at 60 degrees + 10 m/s 150 degrees + 15 m/s at 240 degrees + 10 m/s at 300 degrees Also, is there a resultant in this problem or does not have because it comes back to the origin (0,0)?

Vector addition: (use scale 1 cm = 5 units, for example 15 m/s = 3 cm) Draw coordinate plane too (x & y axis) like in the picture. The picture is an example of how it should look like. 15 m/s at 60 degrees + 10 m/s 150 degrees + 15 m/s at 240 degrees + 10 m/s at 300 degrees Also, is there a resultant in this problem or does not have because it comes back to the origin (0,0)?

College Physics
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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Vector addition: (use scale 1 cm = 5 units, for example 15 m/s = 3 cm) Draw coordinate plane too (x & y axis) like in the picture. The picture is an example of how it should look like.

15 m/s at 60 degrees + 10 m/s 150 degrees + 15 m/s at 240 degrees + 10 m/s at 300 degrees

Also, is there a resultant in this problem or does not have because it comes back to the origin (0,0)? 

The image depicts a vector diagram used to calculate the resultant of two velocity vectors. ### Diagram Explanation 1. **Coordinate System**: - The diagram is drawn on a coordinate system with directions marked as follows: - 0°/360° (East) - 90° (North) - 180° (West) - 270° (South) 2. **Vectors**: - **Vector 1**: - Magnitude: 10 km/h - Direction: 30° from 0°/360° line - **Vector 2**: - Magnitude: 15 km/h - Direction: 270° 3. **Resultant Vector**: - The diagram shows the resultant vector calculated from the two given vectors. The resultant is drawn from the tail of the first vector to the head of the second vector when connected head-to-tail. - The label "resultant" points to this vector, which reflects the combined effect of the two velocity vectors on the system. This diagram is an illustration of how vector addition works, showing the combination of two velocities acting at different angles.
Transcribed Image Text:The image depicts a vector diagram used to calculate the resultant of two velocity vectors. ### Diagram Explanation 1. **Coordinate System**: - The diagram is drawn on a coordinate system with directions marked as follows: - 0°/360° (East) - 90° (North) - 180° (West) - 270° (South) 2. **Vectors**: - **Vector 1**: - Magnitude: 10 km/h - Direction: 30° from 0°/360° line - **Vector 2**: - Magnitude: 15 km/h - Direction: 270° 3. **Resultant Vector**: - The diagram shows the resultant vector calculated from the two given vectors. The resultant is drawn from the tail of the first vector to the head of the second vector when connected head-to-tail. - The label "resultant" points to this vector, which reflects the combined effect of the two velocity vectors on the system. This diagram is an illustration of how vector addition works, showing the combination of two velocities acting at different angles.
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