This is the first part of a four-part problem. Let P = 2e3t – 6e -4e3t + 2e 1(t) = [3et 2(t) = -6e3t + 5e] 15et a. Show that j1(t) is a solution to the system i' = Pỹ by evaluating derivatives and the...


This is the first part of a four-part problem.<br>Let<br>P =<br>2e3t – 6e<br>-4e3t + 2e<br>1(t) =<br>[3et<br>2(t) =<br>-6e3t + 5e]<br>15et<br>a. Show that j1(t) is a solution to the system i' = Pỹ by evaluating derivatives and the matrix product<br>9<br>=<br>15<br>Enter your answers in terms of the variable t.<br>b. Show that ğa(t) is a solution to the system j' = Pj by evaluating derivatives and the matrix product<br>=<br>Enter your answers in terms of the variable t.<br>8 ]- [8 ]<br>

Extracted text: This is the first part of a four-part problem. Let P = 2e3t – 6e -4e3t + 2e 1(t) = [3et 2(t) = -6e3t + 5e] 15et a. Show that j1(t) is a solution to the system i' = Pỹ by evaluating derivatives and the matrix product 9 = 15 Enter your answers in terms of the variable t. b. Show that ğa(t) is a solution to the system j' = Pj by evaluating derivatives and the matrix product = Enter your answers in terms of the variable t. 8 ]- [8 ]

Jun 05, 2022
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