1.2. Values in the table represent data simulating the displacement of an object above and below its equilibrium position during equal time intervals. Construct Newtown's forward difference scheme and use the corresponding interpolant to approximate the acceleration of the object when t = 7,5 seconds. t (s) s(t) (m) 2 4 -2 4

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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1.2. Values in the table represent data simulating the displacement of an object above and
below its equilibrium position during equal time intervals. Construct Newtown's forward
difference scheme and use the corresponding interpolant to approximate the acceleration
of the object when t = 7,5 seconds.
t (s)
s(t) (m)
2
4
8
-2
4
3
Transcribed Image Text:1.2. Values in the table represent data simulating the displacement of an object above and below its equilibrium position during equal time intervals. Construct Newtown's forward difference scheme and use the corresponding interpolant to approximate the acceleration of the object when t = 7,5 seconds. t (s) s(t) (m) 2 4 8 -2 4 3
3. Solve the following differential equations
3.2. x2 - y? = 2xy , y(-1) = 1
dx
Transcribed Image Text:3. Solve the following differential equations 3.2. x2 - y? = 2xy , y(-1) = 1 dx
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