If the given solutions y⃗ 1(t)=[2e3t+4e−t3e3t+10e−t], y⃗ 2(t)=[−4e3t+2e−t−6e3t+5e−t]. form a fundamental set (i. e., linearly independent set) of solutions for the initial value problem y⃗ ′=[915−4−7]y⃗ , y⃗ (0)=[−30−55], impose the given initial condition and find the unique solution to the initial value problem. if the given solutions do not form a fundamental set, enter none in all of the answer blanks.

honestly bro aint no one got time to answer these dumb question just do it p***y

step-by-step explanation:

11.2

step-by-step explanation:

when doing tangent the tangent of the angle is equal to the opposite side from the angle over the adjacent side to the angle.

tan43 = x / 12

move 12 over by multiplying each side by 12

12tan43 = x

x = about 11.2

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