The amplitude of an object if it moves in simple harmonic motion with displacement d in centimeters at time t in seconds , where d = 1 2 cos 1 3 t + 1 2 .
The amplitude of an object if it moves in simple harmonic motion with displacement d in centimeters at time t in seconds , where d = 1 2 cos 1 3 t + 1 2 .
Solution Summary: The author calculates the amplitude of an object if it moves in simple harmonic motion with displacement d(in centimeters).
To calculate: The amplitude of an object if it moves in simple harmonic motion with displacement din centimeters at time tin seconds , where d=12cos13t+12 .
(b)
To determine
To calculate: The period P of an object if it moves in simple harmonic motion with displacement din centimeters at time tin seconds , where d=12cos13t+12 .
(c)
To determine
To calculate: The frequency f of an object if it moves in simple harmonic motion with displacement din centimeters at time tin seconds , where d=12cos13t+12 .
(d)
To determine
To calculate: The phase shift of an object if it moves in simple harmonic motion with displacement din centimeters at time tin seconds , where d=12cos13t+12 .
Find a unit normal vector to the surface f(x, y, z) = 0 at the point P(-3,4, -32) for the function
f(x, y, z) = In
-4x
-5y-
Please write your answer as a vector (a, b, c) with a negative z component, and show your answer accurate
to 4 decimal places
Find the differential of the function f(x, y) = 2x² - 2xy – 5y² at the point (-6, -5) using Ax = 0.3
and Ay = 0.05.
dz =
Now find Az and compare it to your answer above
Ax=
Hint: If entering a decimal, round to at least 5 places
Find the differential of the function f(x, y) = −8x√y at the point (1,3) using Ax = 0.25 and
Ay = -0.15.
dz
Now find Az and compare it to your answer above
Az =
Hint: If entering a decimal, round to at least 5 places
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