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A hot body cools according to the following equation
where, T is the instantaneous temperature at time t, and the constant c = 0.05 s-1. Reduce the differential equation into its finite difference form using forward difference. For maintaining numerical stability, the maximum value of the time step Δt (in seconds) is ________
    Correct answer is between '19.9,20.1'. Can you explain this answer?
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    A hot body cools according to the following equationwhere, T is the instantaneous temperature at time t, and the constant c = 0.05 s-1. Reduce the differential equation into its finite difference form using forward difference. For maintaining numerical stability, the maximum value of the time step Δt (in seconds) is ________Correct answer is between '19.9,20.1'. Can you explain this answer?
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    A hot body cools according to the following equationwhere, T is the instantaneous temperature at time t, and the constant c = 0.05 s-1. Reduce the differential equation into its finite difference form using forward difference. For maintaining numerical stability, the maximum value of the time step Δt (in seconds) is ________Correct answer is between '19.9,20.1'. Can you explain this answer? for GATE 2024 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about A hot body cools according to the following equationwhere, T is the instantaneous temperature at time t, and the constant c = 0.05 s-1. Reduce the differential equation into its finite difference form using forward difference. For maintaining numerical stability, the maximum value of the time step Δt (in seconds) is ________Correct answer is between '19.9,20.1'. Can you explain this answer? covers all topics & solutions for GATE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A hot body cools according to the following equationwhere, T is the instantaneous temperature at time t, and the constant c = 0.05 s-1. Reduce the differential equation into its finite difference form using forward difference. For maintaining numerical stability, the maximum value of the time step Δt (in seconds) is ________Correct answer is between '19.9,20.1'. Can you explain this answer?.
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