(a) What are the boundary conditions for Ic(t) (i. e. what are Ic(t = 0) and Ic(t → [infinity])?) (b) Use KVL and the relationship between charge and current (q = R Idt) to find the first order differential equation in terms of the current through the capacitor, Ic. Assume that dVs dt = 0. (Hint: You will need to take a derivative with respect to time to get the equation.) (c) What is the eigenvalue λ of this equation? (d) Using the eigenvalue and boundary conditions found in the previous parts, find an expression for Ic(t) in terms of Vs , R, and C. (e) On what order of magnitude of time (nanoseconds, milliseconds, 10’s of seconds, etc.) does this circuit settle (Ic is < 5% of its initial value)? (f) Give 2 ways to reduce the settling time of the circuit if we are allowed to change one component in the circuit.

40 is the final : )

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step-by-step explanation:

hello from mrbilldoesmath!

answer:

x - 3

discussion:

x^2 - 9 = (x-3) (x+3)   so

(x^2-9)/ (x + 3) = x-3

you,

mrb

step-by-step explanation:

what grade level is this? need to know so i can look in my old textbooks!