c. Find a matrix P(t) = (P p2(t)) -2t + 8 (t) = (, (2e2t x2(t) = 2et Consider the vector-valued functions and t2 + 5t a. Compute the Wronskian of these two vectors. Wx(t) = b. On which intervals are...


c. Find a matrix P(t) = (P p2(t))<br>-2t + 8<br>(t) = (,<br>(2e2t<br>x2(t) =<br>2et<br>Consider the vector-valued functions<br>and<br>t2 + 5t<br>a. Compute the Wronskian of these two vectors.<br>Wx(t) =<br>b. On which intervals are the vectors linearly independent? If there is more than one interval, enter a comma-separated list of intervals.<br>The vectors are linearly independent on the interval(s):<br>help (intervals).<br>(p11(t) P12(t)<br>\P21(t) P22(t)<br>c. Find a matrix P(t)<br>so that æ1 and æ, are fundamental solutions to the system homogeneous differential equations æ' = P(t)æ.<br>P11(t) =<br>P12(t) =<br>%3D<br>P21 (t) =<br>P22(t) =<br>

Extracted text: c. Find a matrix P(t) = (P p2(t)) -2t + 8 (t) = (, (2e2t x2(t) = 2et Consider the vector-valued functions and t2 + 5t a. Compute the Wronskian of these two vectors. Wx(t) = b. On which intervals are the vectors linearly independent? If there is more than one interval, enter a comma-separated list of intervals. The vectors are linearly independent on the interval(s): help (intervals). (p11(t) P12(t) \P21(t) P22(t) c. Find a matrix P(t) so that æ1 and æ, are fundamental solutions to the system homogeneous differential equations æ' = P(t)æ. P11(t) = P12(t) = %3D P21 (t) = P22(t) =

Jun 03, 2022
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