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13 Nov 2019
Problem #5: Let X(t) = (x(t), y(t))T be the solution to the following initial value problem. dx dt = 5x + 2y, dt y(0) = 4 Find X(t) and then enter the components of X(t) into the answer box below, separated by a comma. cos(t)-6*sin(t),4*cos(t)+52*sin (t function of t, as in these cos t-6 sin t,4 cos t52 sint Just Save Submit Problem #5 for Grading Enter your answer as a symbolic Problem #5: examples Problem #5 Attempt #1 Attempt #2 Attempt #3 Attempt #4 Attempt #5 Your Answer:cos t- 6 sin t, 4 cos52 sin t Your Mark:ã 1/2VX Note: Your mark on each question will be the MAXIMUM of your marks on each try (So there is no harm in making another attempt at a partially correct answer.)
Problem #5: Let X(t) = (x(t), y(t))T be the solution to the following initial value problem. dx dt = 5x + 2y, dt y(0) = 4 Find X(t) and then enter the components of X(t) into the answer box below, separated by a comma. cos(t)-6*sin(t),4*cos(t)+52*sin (t function of t, as in these cos t-6 sin t,4 cos t52 sint Just Save Submit Problem #5 for Grading Enter your answer as a symbolic Problem #5: examples Problem #5 Attempt #1 Attempt #2 Attempt #3 Attempt #4 Attempt #5 Your Answer:cos t- 6 sin t, 4 cos52 sin t Your Mark:ã 1/2VX Note: Your mark on each question will be the MAXIMUM of your marks on each try (So there is no harm in making another attempt at a partially correct answer.)
Irving HeathcoteLv2
11 Nov 2019