Figure 1 of 1 6.0 B. 4.0 2.0 x (m) 2.0 4.0 6.0 8.0 10
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Please answer all parts of question 1. Data is given in picture 1. Thank you in advanced!

Transcribed Image Text:### Description
A dragonfly flies from point \( A \) to point \( B \) along the path shown in the figure in 1.60 seconds.
### Diagram Explanation
#### Figure 1
- **Graph Layout**: The graph plots the path of the dragonfly on a coordinate plane.
- **Axes**: The horizontal axis \( x \) is labeled in meters (m), ranging from 0 to 10. The vertical axis \( y \) is similarly measured in meters, ranging from 0 to 6.
#### Path Details
- **Point \( A \)**: The starting point of the dragonfly’s flight is at approximately (2, 1) on the graph.
- **Point \( B \)**: The endpoint of the flight is at approximately (10, 5) on the graph.
- **Path Trajectory**: The path appears as a smooth curve that starts at \( A \), increases steadily, levels off, and then steeply ascends to \( B \).
The graph visually represents the dragonfly’s flight path from point \( A \) to point \( B \) on a 2D plane over a time period of 1.60 seconds, indicating changes in position in both the x and y directions.

Transcribed Image Text:**Part A:**
Find the \(X\) and \(Y\) components of its position vector at point \(A\).
Express your answers in meters to two significant figures separated by a comma.
**Part B:**
What is the magnitude of its position vector at \(A\)?
Express your answer in meters to two significant figures.
**Part C:**
What is the direction of its position vector at \(A\)?
Express your answer in degrees to three significant figures.
**Part D:**
Find the \(X\) and \(Y\) components of the dragonfly's average velocity between \(A\) and \(B\).
Express your answers in meters per second to two significant figures separated by a comma.
**Part E:**
What is the magnitude of its average velocity between these two points?
Express your answers in meters per second to two significant figures.
**Part F:**
What is the direction of its average velocity between these two points?
Express your answers in degrees as an integer.
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