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The initial velocity of a car, , is 45 km/h in the
Chapter 3, Problem 22P(choose chapter or problem)
The initial velocity of a car, \(\mathrm {\vec v _i}\), is in the positive direction. The final velocity of the car, \(\mathrm {\vec v _f}\), is in a direction that points \(75^\circ\) above the positive axis. (a) Sketch the vectors \(-\mathrm {\vec v _i}\), \(\mathrm {\vec v _f}\) and \(\Delta \mathrm {\vec v= \vec A_f-\vec A_i}\). (b) Find the magnitude and direction of the change in velocity, \(\Delta \mathrm {\vec v}\).
Equation Transcription:
Text Transcription:
vector{v}_i
vector{v}_f
75^o
-vector{v}_i
vector{v}_f
{Delta}vector{v}=vector{A}_f-vector{A}_i
{Delta}vector{v}
Questions & Answers
QUESTION:
The initial velocity of a car, \(\mathrm {\vec v _i}\), is in the positive direction. The final velocity of the car, \(\mathrm {\vec v _f}\), is in a direction that points \(75^\circ\) above the positive axis. (a) Sketch the vectors \(-\mathrm {\vec v _i}\), \(\mathrm {\vec v _f}\) and \(\Delta \mathrm {\vec v= \vec A_f-\vec A_i}\). (b) Find the magnitude and direction of the change in velocity, \(\Delta \mathrm {\vec v}\).
Equation Transcription:
Text Transcription:
vector{v}_i
vector{v}_f
75^o
-vector{v}_i
vector{v}_f
{Delta}vector{v}=vector{A}_f-vector{A}_i
{Delta}vector{v}
ANSWER:
Step 1 of 4
Part (a)
A car is traveling in the +x-direction with an initial velocity and travels in 75° above the positive x axis with the final velocity. We are going to sketch the velocities of the car in a plot.
The initial velocity = 45 km/h (in + x)
The final velocity = 66 km/h (in + x direction above 75° )
.