Question

Item 3 Part A Constants A frictionless block of mass 2.45 kg is attached to an ideal spring with force constant 350 N/m. At t = 0 the spring is neither stretched nor compressed and the block is moving in the negative direction at a speed of 12.2 m/s You may want to review (Pages 435-442). For related problem-solving tips and strategies, you may want to view a Video Tutor Solution of Angular frequency, frequency, and period in shm. Find the amplitude. $A =$ Submit Request Answer Part B Find the phase angle. $phi =$ Submit Request Answer Part C Write an equation for the position as a function of time. $x = (-1.02 ext{ m})sin((12.0 ext{ rad/s})t)$ $x = (-1.02 ext{ m})cos((12.0 ext{ rad/s})t)$ $x = (-12.0 ext{ m})sin((1.02 ext{ rad/s})t)$ $x = (-12.0 ext{ m})cos((1.02 ext{ rad/s})t)$

          Item 3
Part A
Constants
A frictionless block of mass 2.45 kg is attached to an ideal spring with force constant
350 N/m. At t = 0 the spring is neither stretched nor compressed and the block is
moving in the negative direction at a speed of 12.2 m/s
You may want to review (Pages 435-442).
For related problem-solving tips and strategies, you may want to view a Video Tutor
Solution of Angular frequency, frequency, and period in shm.
Find the amplitude.
$A =$
Submit
Request Answer
Part B
Find the phase angle.
$phi =$
Submit
Request Answer
Part C
Write an equation for the position as a function of time.
$x = (-1.02	ext{ m})sin((12.0	ext{ rad/s})t)$
$x = (-1.02	ext{ m})cos((12.0	ext{ rad/s})t)$
$x = (-12.0	ext{ m})sin((1.02	ext{ rad/s})t)$
$x = (-12.0	ext{ m})cos((1.02	ext{ rad/s})t)$

Item 3
Part A
Constants
A frictionless block of mass 2.45 kg is attached to an ideal spring with force constant
350 N/m. At t = 0 the spring is neither stretched nor compressed and the block is
moving in the negative direction at a speed of 12.2 m/s
You may want to review (Pages 435-442).
For related problem-solving tips and strategies, you may want to view a Video Tutor
Solution of Angular frequency, frequency, and period in shm.
Find the amplitude.
A =
Submit
Request Answer
Part B
Find the phase angle.
phi =
Submit
Request Answer
Part C
Write an equation for the position as a function of time.
x = (-1.02 ext m)sin((12.0 ext rad/s)t)
x = (-1.02 ext m)cos((12.0 ext rad/s)t)
x = (-12.0 ext m)sin((1.02 ext rad/s)t)
x = (-12.0 ext m)cos((1.02 ext rad/s)t)

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