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Assuming the friction between the skaters and the ice is negligible, the magnitude of Porsha's acceleration is 2.8m/s².
Missing part of the question: determine the magnitude of Porsha's acceleration.
Given the data in the question;
- Mass of Porsha; [tex]m_{porsha} = 60kg[/tex]
- Mass of Zorn; [tex]m_{zorn} = 40kg[/tex]
- Force of Porsha push; [tex]F_{porsha} = 168N[/tex]
Magnitude of Porsha's acceleration; [tex]a = \ ?[/tex]
To determine the magnitude of Porsha's acceleration, we use Newton's second laws of motion:
[tex]F = m*a[/tex]
Where m is the mass of the object and a is the acceleration.
We substitute the mass of Porsha and the force he used into the equation
[tex]168N = 60kg * a\\\\a = \frac{168kg.m/s^2}{60kg}\\\\a = 2.8m/s^2[/tex]
Therefore, assuming the friction between the skaters and the ice is negligible, the magnitude of Porsha's acceleration is 2.8m/s².
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