A 2.00-kg, frictionless block is attached to an ideal spring with force constant 300 N/m. At t=0 the block has velocity -4.00 m/s and displacement +0.200 m. |
Part A Find (a) the amplitude and (b) the phase angle.
SubmitRequest Answer Part B
SubmitRequest Answer Part C Write an equation for the position as a function of time. Assume x(t) in meters and t in seconds.
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A 2.00-kg, frictionless block is attached to an ideal spring with force constant 300 N/m. At...
Constants PartA A 2.00-kg, frictionless block is attached to an ideal spring with force constant 300 N/m. Att0 the block has velocity -4.00 m/s and displacement +0.200 m Find (a) the amplitude and (b) the phase angle SubmitR Request Answer Part B rad Submit Request Answer Part C Write an equation for the position as a function of time. Assume (t) in meters and t in seconds. a (t)- Submit F Request Answer
A 2.00-kg, frictionless block is attached to an ideal spring with force constant 300 . At the block has velocity -4.00 and displacement +0.200 .Part AFind (a) the amplitude and (b) the phase angle.=Part Bφ=Part CWrite an equation for the position as a function of time.Assume in meters and in seconds.=
A 2.00-kg, frictionless block is attached to an ideal spring with force constant 300 N/m Att-0 the block has velocity -4.00 m/s and displacement +0.200 m. Correct Significant Figures Feedback: Your answer .382 m was either rounded differently or used a different number of significant figures than required for this part. ?: 1.02 rad Correct Significant Figures Feedback: Your answer 1.023 rad was either rounded differently or used a different number of significant figures than required for this part. Part...
A 2.00-kg, frictionless block is attached to an ideal spring with force constant 300 N/mN/m. At t=0t=0 the block has velocity -4.00 m/sm/s and displacement +0.200 mm. DO 849 O ENS 12:12 PM E + - X Hoe 192. How CAR Ins In yen E Shi Exer $ 100 http WHO Tryit 192. Hel tạc ở openvellum. ollege.com/course.htmliourseld-150112928 D7 Bookmarks Adu New full iman impul de la puy de My ASU 20974450552384175N 10001 Ouh burukuks Physics 210 Summer 2020 Hochary...
A frictionless block of mass 2.30 kg is attached to an ideal spring with force constant 300 N/m . At t=0the spring is neither stretched nor compressed and the block is moving in the negative direction at a speed of 12.1 m/s . A. Find the amplitude. A =____ m B. Find the phase angle. ϕ = ____ rad C. Multiple Choice: Write an equation for the position as a function of time. (a.) x=(− 1.06 m )sin(( 11.4 rad/s...
A 2.40 kg frictionless block is attached to an ideal spring with force constant 317 N/m . Initially the block has velocity -3.61 m/s and displacement 0.210 m . Part A Find the amplitude of the motion. Part B Find the maximum acceleration of the block. Part C Find the maximum force the spring exerts on the block.
A 2.00 kg frictionless block is attached to a horizontal spring as shown. Spring constant k = 200.00 N/m. At t = 0, the position x = 0.225 m, and the velocity is 4.25 m/s toward the right in the positive x direction. Position x as a function of t is: x = A*cos(?t + theta) , where A is the amplitude of motion and ? is the angular frequency discussed Chapter 11 and the notes. Theta is called the...
A 2.5-kg, frictionless block is attached to an ideal spring with force constant 315N/m is undergoing simple harmonic motion. When the block has displacement 0.27 m, it is moving in the negative x-direction with a speed 4 m/s part a: find the amplitude of the motion ? (........m) part b: find the magnitude of the maximum force the spring exerts on the block? (..........N)
A 2.50 kg frictionless block is attached to an ideal spring with force constant 312 N/m . Initially the block has velocity -3.67 m/s and displacement 0.290 m . Find the amplitude of the motion. Find the maximum acceleration of the block. Find the maximum force the spring exerts on the block.
A 2.20 kg frictionless block is attached to an ideal spring with force constant 316 N/m . Initially the block has velocity -3.80 m/s and displacement 0.240 m . A. Find the amplitude of the motion. B. Find the maximum acceleration of the block. C. Find the maximum force the spring exerts on the block.