Solved

The Position Vector of a Particle Is R(t)

Question 11

Multiple Choice

The position vector of a particle is r(t) . Find the requested vector.
-The velocity at t = 3 for r(t) = ( 8 - 4 The position vector of a particle is r(t) . Find the requested vector. -The velocity at t = 3 for r(t) = ( 8 - 4 ) i + ( 6t + 7) j - k A) v( 3) = -24i + 6j + 5 k B) v( 3) = -24i + 6j - 5 k C) v( 3) = -12i +6j + 5 k D) v( 3) = 24i + 6j + 5 k ) i + ( 6t + 7) j - The position vector of a particle is r(t) . Find the requested vector. -The velocity at t = 3 for r(t) = ( 8 - 4 ) i + ( 6t + 7) j - k A) v( 3) = -24i + 6j + 5 k B) v( 3) = -24i + 6j - 5 k C) v( 3) = -12i +6j + 5 k D) v( 3) = 24i + 6j + 5 k k


A) v( 3) = -24i + 6j + 5 The position vector of a particle is r(t) . Find the requested vector. -The velocity at t = 3 for r(t) = ( 8 - 4 ) i + ( 6t + 7) j - k A) v( 3) = -24i + 6j + 5 k B) v( 3) = -24i + 6j - 5 k C) v( 3) = -12i +6j + 5 k D) v( 3) = 24i + 6j + 5 k k
B) v( 3) = -24i + 6j - 5 The position vector of a particle is r(t) . Find the requested vector. -The velocity at t = 3 for r(t) = ( 8 - 4 ) i + ( 6t + 7) j - k A) v( 3) = -24i + 6j + 5 k B) v( 3) = -24i + 6j - 5 k C) v( 3) = -12i +6j + 5 k D) v( 3) = 24i + 6j + 5 k k
C) v( 3) = -12i +6j + 5 The position vector of a particle is r(t) . Find the requested vector. -The velocity at t = 3 for r(t) = ( 8 - 4 ) i + ( 6t + 7) j - k A) v( 3) = -24i + 6j + 5 k B) v( 3) = -24i + 6j - 5 k C) v( 3) = -12i +6j + 5 k D) v( 3) = 24i + 6j + 5 k k
D) v( 3) = 24i + 6j + 5 The position vector of a particle is r(t) . Find the requested vector. -The velocity at t = 3 for r(t) = ( 8 - 4 ) i + ( 6t + 7) j - k A) v( 3) = -24i + 6j + 5 k B) v( 3) = -24i + 6j - 5 k C) v( 3) = -12i +6j + 5 k D) v( 3) = 24i + 6j + 5 k k

Correct Answer:

verifed

Verified

Unlock this answer now
Get Access to more Verified Answers free of charge

Related Questions

Q6: The position vector of a particle is

Q7: FInd the tangential and normal components

Q8: Find the unit tangent vector T and

Q9: Find the curvature of the space curve.<br>-r(t)

Q10: Compute the unit binormal vector and torsion

Q12: Find a function r(t) that describes the

Q13: Find the length of the indicated

Q14: Find the curvature of the curve

Q15: Verify that the curve r(t) lies on

Q16: Find the length of the indicated