Step 4 Alternatively, we can compute the acceleration by first finding its x- and y-components. For the x-component of acceleration, we have 245 245 N 1 kg - m/s? 1N 0.75 0.754 m/s2 325 kg and, for the y-component of acceleration, 495 495 N 1 kg - m/s? 1N ΣF ay = - 1.52 1.52 m/s?. m 325 kg Step 5 The resulting acceleration is computed from its components. For its magnitude, we have 2.3 x m²/s = 1.69 m/s? %3D

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ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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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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Step 3
The magnitude of the resulting acceleration of the boat is
552
552 N) 1 kg m/s?
1.7 m/s?.
1.698
1N
325 kg
The acceleration is in the same direction of the force; that is a,
F/m, so
%3!
R
a, = 1.698
1.7 m/s? at
63.66
63.7 ° north of east.
R
Step 4
Alternatively, we can compute the acceleration by first finding its x- and y-components. For the x-component
of acceleration, we have
245
245 N
1 kg · m/s?
1N
ΣF.
0.75
0.754 m/s?
325 kg
and, for the y-component of acceleration,
495
495 N
EF
1 kg · m/s?
1.52
1.52 m/s?.
1N
325 kg
Step 5
The resulting acceleration is computed from its components. For its magnitude, we have
a
2.3
× m²/s
= 1.69
m/s2
aR =
+a
and for its direction,
1.52
m/s2
e = tan
= tan
= 63.73
0.75
m/s?
Transcribed Image Text:Step 3 The magnitude of the resulting acceleration of the boat is 552 552 N) 1 kg m/s? 1.7 m/s?. 1.698 1N 325 kg The acceleration is in the same direction of the force; that is a, F/m, so %3! R a, = 1.698 1.7 m/s? at 63.66 63.7 ° north of east. R Step 4 Alternatively, we can compute the acceleration by first finding its x- and y-components. For the x-component of acceleration, we have 245 245 N 1 kg · m/s? 1N ΣF. 0.75 0.754 m/s? 325 kg and, for the y-component of acceleration, 495 495 N EF 1 kg · m/s? 1.52 1.52 m/s?. 1N 325 kg Step 5 The resulting acceleration is computed from its components. For its magnitude, we have a 2.3 × m²/s = 1.69 m/s2 aR = +a and for its direction, 1.52 m/s2 e = tan = tan = 63.73 0.75 m/s?
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