The velocity (in m/s) of a moving particle is a function of time (in seconds). The table below summarizes the velocity at specific time intervals. t v(t) 0 00 1011 22 15 24 18 37 22 25 Use the Direct Method to interpolate a cubic polynomial for the velocity of the particle. Use the resulting polynomial to approximate the total distance travelled by the particle over the period from t=11 secods to 1=15 secods. O 75.4201 O 92.3391 O none of the choices O 40.0251

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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The velocity (in m/s) of a moving particle is a function of time (in seconds). The table below summarizes the velocity at specific time intervals.
It
v(t)
0
22
15
24
18
37
22
25
Use the Direct Method to interpolate a cubic polynomial for the velocity of the particle. Use the resulting polynomial to approximate the total distance travelled by the particle over the period from t=11 secods to 1=15 secods.
75.4201
O 92.3391
O none of the choices
O 40.0251
O 88.4841
Transcribed Image Text:The velocity (in m/s) of a moving particle is a function of time (in seconds). The table below summarizes the velocity at specific time intervals. It v(t) 0 22 15 24 18 37 22 25 Use the Direct Method to interpolate a cubic polynomial for the velocity of the particle. Use the resulting polynomial to approximate the total distance travelled by the particle over the period from t=11 secods to 1=15 secods. 75.4201 O 92.3391 O none of the choices O 40.0251 O 88.4841
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