Solving the problem using the basic definition of velocity .
And an important note to be added further is that the image uploaded wasn't very clear.
Velocity in xy-Plane Part A particle's position in the xy- plane is given by the vector...
Velocity in xy-Plane Part A A particle's position in the xy-plane is given by the vector (ct2 - 2dt3i(3ct2 - di3)j, where c and d are positive constants. Find the expression for the x- component of the velocity (for time t> 0) when the particle is moving in the x-direction. You should express your answer in terms of the variables c and d. D (2ct-6dt 2) First find the velocity vector and use this to determine the times when the...
Show how you solved Velocity in xy-Plane Part A A particle's position in the xy-plane is given by the vector r (ct2-5dt3)计(2ct2-de)j, where c and d are positive constants. Find the expression for the velocity (for time t> 0) when the particle is moving in the x-direction. You should express your answer in terms of the variables c and d. Submit Answer Tries o/6 Part B Find the expression for velocity (for time t > 0) when the particle is...
Part A: A particle's position in the xy plane is given by the vector r= (ct^2-3dt^3)i + (2ct^2-dt^3)j where c and d are positive constants. Find the expression for the velocity (for time t > 0) when the particle is moving in the x-direction. You should express your answer in terms of the variables c and d. Part B: Find the expression for velocity (for time t > 0) when the particle is moving in the y direction. Part A...
Velocity in xy-Plane position in the xy plane is given by the vector (ct 4dtt)i +(2ct? -d')j, where c and d are positive c FInd the expression for the x-component of the velocity (for time t > 0) when the in the z-direction. You should express your answer in terms of the variables c and d. Find the n for the y component of the velocity (for timet 0) when the particle is moving in the y-direction. D
Main 2 s and 2D Motion Velocity in xy-Plane о» e xy plane is given by the vector r-(cts_ 4dt*)i + (2ct2 dt3) erms of the variables c and d C j, where c and d are positive constants. Find t of the velocity (for time t > 0) when the particle is moving in the z-direction. You should express your answer in t vector and use this to d Tries 1/
At t = 0, a particle moving in the xy plane with constant acceleration has a velocity of vector v i = (3.00 i - 2.00 j) m/s and is at the origin. At t = 3.60 s, the particle's velocity is vector v = (8.90 i + 7.70 j) m/s. (Use the following as necessary: t. Round your coefficients to two decimal places.) (a) Find the acceleration of the particle at any time t. vector a = m/s2 (b)...
At t = 0, a particle moving in the xy plane with constant acceleration has a velocity of vector v i = (3.00 i - 2.00 j) m/s and is at the origin. At t = 3.70 s, the particle's velocity is vector v = (7.40 i + 6.90 j) m/s. (Use the following as necessary: t. Round your coefficients to two decimal places.) (a) Find the acceleration of the particle at any time t. vector a = m/s2 (b)...
Acceleration, Velocity, and Displacement Vector Part A A particle moves in the zy plane with constant acceleration. At time t o а 8.9 m s2z + 8.8 m 82 y. The velocity vector at time t 0 s is-8.9 m/s z s, the position vector for the particle is # 3.40m +1.80m g. The acceleration is given by the vector 9.20 s 2.4 m sy. Find the magnitude of the velocity vector at time t Submit Answer Unable to interpret...
A particle's position ?⃗ as a function of time ? is given by ?⃗ (?)=??^3?̂ +(??−??4)?̂ . where a=5.00 m/s^3, b=3.00 m/s, and c=6.00 m/s^4. At t=2.45 s find: (e)The x-component of velocity. (f)The y-component of velocity. (g)The magnitude of the velocity vector. (h)The direction of the velocity vector. Your answer for this part should be in the range of -180 to 180 degrees. (i)The x-component of the acceleration. (j)The y-component of the acceleration. (k)The magnitude of the acceleration vector....
The position ModifyingAbove r With right-arrow of a particle moving in an xy plane is given by ModifyingAbove r With right-arrow equals left-parenthesis 4 t cubed minus 3 t right-parenthesis ModifyingAbove i With caret plus left-parenthesis 6 minus 2 t Superscript 4 Baseline right-parenthesis ModifyingAbove j With caret with ModifyingAbove r With right-arrow in meters and t in seconds. In unit-vector notation, calculate (a)ModifyingAbove r With right-arrow, (b)v Overscript right-arrow EndScripts, and (c)a Overscript right-arrow EndScripts for t = 2...