A wave is modeled by the wave function: y (x, t) = A sin [ 2π/0.1 m (x - 12 m/s*t)] Construct on the computer, in the same graph, the dependence of y (x, t) from x on t = 0 and t = 5 s in case the value of amplitude A corresponds to the first letter of your name: letter V A. A=0.1 m B. A=0.15 m C. A=0.2 m
A wave is modeled by the wave function:
y (x, t) = A sin [ 2π/0.1 m (x - 12 m/s*t)]
Construct on the computer, in the same graph, the dependence of y (x, t) from x on t = 0 and t = 5 s in case the value of amplitude A corresponds to the first letter of your name: letter V
A. A=0.1 m
B. A=0.15 m
C. A=0.2 m
Ç. A=0.25 m
D. A=0.3 m
Dh. A=0.35 m
E. A=0.4 m
Ë. A=0.45 m
F. A=0.5 m
G. A=0.55 m
Gj. A=0.6 m
H. A=0.65 m
I. A=0.7 m
J. A=0.75 m
K. A=0.8 m
L. A=0.85 m
Ll. A=0.9 m
M. A=0.95 m
N. A=1.05 m
Nj. A= 1.1 m
O. A=1.15 m
P. A=1.2 m
Q. A=1.25 m
R. A=1.3 m
Rr. A=1.35 m
S. A=1.4 m
Sh. A=1.45 m
T. A=1.5 m
Th. A=1.55 m
U. A=1.6 m
V. A=1.65 m
X. A=1.7 m
Xh. A=1.75 m
Y. A=1.8 m
Z. A=1.85 m
Zh. A=1.9 m
After constructing the graph, make the appropriate interpretations and comments from the result that you got graphically.
How much is the wave displaced during the time interval from t = 0 to t = 5 s? Does it match this with the graph results? Justify your answer. Is the material transported long wave displacement? If yes, how much material is transported over time interval from t = 0 to t = 5 s? Comment on your answer.
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