Category | Assignment | Subject | Mathematics |
---|---|---|---|
University | The University of Queensland (UQ) | Module Title | MATH1051 Calculus and Linear Algebra |
Due date: | Fri 16 May 2025, 4 pm |
Assignment no.: | 2 |
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Order Non Plagiarized AssignmentA1. (2 marks) Evaluate the following integral.
A2. (2 marks) Determine whether the following series converges absolutely, converges condition- ally, or diverges.
B1. (3 marks) A metal rod is cooling and the temperatureT(t)of the rod, in degrees Celsius, at timetminutes (t≥0) is given by,
Determine the values of for whichT(t)is a well-defined function describing the temperature of the rod. In other words, determine the interval of convergence forT(t).
B2. (3 marks) Consider the sequence{an }∞n=1 given by
Determine the limit of{an }∞n=1 or show that the sequence diverges.
B3. (3 marks) Determine A, B, C and D to satisfy the following.
B4. (3 marks) Determine the respective values ofλ(λ∈R)such that the following system is inconsistent, has infinitely many solutions, or has a unique solution:
B5. (3 marks) Solve forXin the following matrix equation.
B6. (3 marks) A square matrixAhas the property thatA2=A−I.Deduce expressions for A6n+3,A6n+5andA−1(wherenis a natural number).
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