A student begins at rest and then walks north at a speed of v₁ = 0.85 m/s. The student then turns south and walks at a speed of v2 = 0.33 m/s. Take north to be the positive direction. Refer to the figure. S m/s² N If it takes the student 1.2 s to reach the speed v₁, from rest, what is the magnitude, in meters per squared second, of the student's average acceleration during that time? davg =

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Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
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**Problem Statement:**

A student begins at rest and then walks north at a speed of \( v_1 = 0.85 \, \text{m/s} \). The student then turns south and walks at a speed of \( v_2 = 0.33 \, \text{m/s} \). Take north to be the positive direction. Refer to the figure.

**Illustration:**

An image depicts a student walking on a field with directional arrows indicating north (N) to the right and south (S) to the left.

**Question:**

If it takes the student 1.2 seconds to reach the speed \( v_1 \), from rest, what is the magnitude, in meters per second squared, of the student’s average acceleration during that time?

\[ a_{\text{avg}} = \, \text{______ m/s}^2 \]
Transcribed Image Text:**Problem Statement:** A student begins at rest and then walks north at a speed of \( v_1 = 0.85 \, \text{m/s} \). The student then turns south and walks at a speed of \( v_2 = 0.33 \, \text{m/s} \). Take north to be the positive direction. Refer to the figure. **Illustration:** An image depicts a student walking on a field with directional arrows indicating north (N) to the right and south (S) to the left. **Question:** If it takes the student 1.2 seconds to reach the speed \( v_1 \), from rest, what is the magnitude, in meters per second squared, of the student’s average acceleration during that time? \[ a_{\text{avg}} = \, \text{______ m/s}^2 \]
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We know that average acceleration can be written as aavg=(vfinal-vinitial)/(time interval)

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