Vector uses in physics – Calculate velocity and acceleration – Exercise 3862 Post category:Vector Uses in Physics Post comments:0 Comments Exercise A point moves along the curve \vec{r}(t)=2\cos t\vec{i}+3\sin t\vec{j}+4t\vec{k} Calculate the velocity and acceleration of the point in time t=\frac{\pi}{2} Final Answer Show final answer \vec{v}(t)=-2\sin t\vec{i}+3\cos t\vec{j}+4\vec{k} \vec{v}(\frac{\pi}{2})=-2\vec{i}+4\vec{k} \vec{a}(t)=-2\cos t\vec{i}-3\sin t\vec{j}+0\vec{k} \vec{a}(\frac{\pi}{2})=-3\vec{j} Solution Coming soon… Share with Friends Read more articles Previous PostVector uses in physics – Calculate velocity and acceleration – Exercise 3866 Next PostVector uses in physics – Calculate velocity and acceleration – Exercise 3844 You Might Also Like Vector uses in physics – Calculate velocity and acceleration – Exercise 3852 March 4, 2019 Vector uses in physics – Calculate velocity and acceleration – Exercise 3844 March 4, 2019 Vector uses in physics – Calculate velocity and acceleration – Exercise 3866 March 5, 2019 Vector uses in physics – Calculate motion – Exercise 3868 March 5, 2019 Vector uses in physics – Calculate motion – Exercise 3874 March 5, 2019 Vector uses in physics – Calculate angle between velocity vector and acceleration vector – Exercise 3878 March 5, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ
Vector uses in physics – Calculate angle between velocity vector and acceleration vector – Exercise 3878 March 5, 2019