Question: student number last two digit : 46 2) (40 pts) In this problem, the last two digits of your student number will be significant. Let

 student number last two digit : 46 2) (40 pts) In

student number last two digit : 46

2) (40 pts) In this problem, the last two digits of your student number will be significant. Let Ni be a number equal to the last digit of your student number, N2 be a number equal to the last two digits of your student number. That is, if the last two digits of your student number is 46 then, Ni=4, N3 =46 Two fluids at different temperatures enter a mixer and come out at the same temperature, Te. The heat capacities of fluid A and fluid B as a function of temperature are given by: CpA(T) = N2 2N110-47 3N2x10-872 CpB(T) = N1N2 - 12/22x10-27 N1/3x10-772 Fluid A enters the mixer at 500 K while fluid B enters the mixer at 900 K. If both fluids enter the mixer by the same amount, the conservation of energy requires CPA(T) dT + Find the exit temperature, Te, using Secant method and False Position method. Take 500 K and 900 K as your initial guesses. Perform iterations until the approximate relative error falls below 1%. + ["Cro(7) dt = 0 500 2) (40 pts) In this problem, the last two digits of your student number will be significant. Let Ni be a number equal to the last digit of your student number, N2 be a number equal to the last two digits of your student number. That is, if the last two digits of your student number is 46 then, Ni=4, N3 =46 Two fluids at different temperatures enter a mixer and come out at the same temperature, Te. The heat capacities of fluid A and fluid B as a function of temperature are given by: CpA(T) = N2 2N110-47 3N2x10-872 CpB(T) = N1N2 - 12/22x10-27 N1/3x10-772 Fluid A enters the mixer at 500 K while fluid B enters the mixer at 900 K. If both fluids enter the mixer by the same amount, the conservation of energy requires CPA(T) dT + Find the exit temperature, Te, using Secant method and False Position method. Take 500 K and 900 K as your initial guesses. Perform iterations until the approximate relative error falls below 1%. + ["Cro(7) dt = 0 500

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