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(1 point) This is the first part of a two-part problem. Let P=[0, 8 ] 8, 0] (matrices) y1(t)=[cos(8t) (sin(8t))], y2(t)=[8sin(8t) 8cos(8t)]. Show that y1(t)
(1 point) This is the first part of a two-part problem. Let
P=[0, 8 ]
8, 0] (matrices)
y1(t)=[cos(8t)
(sin(8t))],
y2(t)=[8sin(8t)
8cos(8t)].
Show that y1(t) is a solution to the system y=Py by evaluating derivatives and the matrix product.
y1(t) = ([0, 8
-8, 0])(y1(t)) Enter your answers in terms of the variable t.
| = |
|
Then, Show that y2(t) is a solution to the system y=Py by evaluating derivatives and the matrix product
y2(t) = ([0, 8
8, 0])(y2(t)) Enter your answers in terms of the variable t.
| = |
|
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