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- Consider the following. x1' = 3x1 − 2x2, x1(0) = 3 x2' = 2x1 − 2x2, x2(0) = 1 2 (a) Transform the given system into a single equation of second order by solving the first equation for x2 and substitute into the second equation, thereby obtaining a second order equation for x1.' (b) Find x1 and x2 that also satisfy the initial conditions.Consider the following SEL. Calculate the solution for the system using the Gauss-Jacob iterative method (Consider k=3 and initial values equal to zero)For the following system to be consistent, k must not equal to?
- In △ABC, ∠A is 40° , a=10 cm and b=12 cm. Determin c, to the nearest tenth of a centimeter. d) If side a is 12 cm rather than 10 cm, how many solutions are there? Explain why. e) If side a is 7cm rather than 10 cm, how many solutions are there? Explain why. f) Determine the minimum value of a that results in at least one solution. Calculate your answer to four decimal places.The average number of customers in the system in the single-channel, single-phase model described in Section 12.4 is L=λ/(μ – λ) Show that for m = 1 server, the multichannel queuing model in Section 12.5, is identical to the single-channel system. Note that the formula for P0 (Equation 12-13) must be utilized in this highly algebraic exercise.