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Exam (15 questions)Questions used in a university course titled "Linear algebra"

Exam (2 questions)
Solve a linear programming problem, and perform sensitivity analysis.

Exam (2 questions)
Find the first few terms of the Maclaurin and Taylor series of given functions.

Exam (19 questions)Questions used in a university course titled "Mathematics and statistics for bioinformatics"

Exam (8 questions)
Find an integral by choosing a suitable substitution.

Exam (4 questions)
Find the integral of an improper fraction.

Exam (11 questions)
Questions which rely on knowledge of standard integrals.

Exam (2 questions)
Determine the optimal frequency and size of orders given information about demand and prices.

Exam (2 questions)
Questions on KruskalWallis and Friedman tests.

Exam (1 question)
Apply the KruskalWallis test on some data to determine if a measurement differs between groups.

Exam (1 question)
No description given

Exam (6 questions)
6 questions which introduce the user to the Numbas system.

Exam (5 questions)Questions used in a university course titled "Group theory"

Exam (1 question)
Find $\frac{\mathrm{d}y}{\mathrm{d}x}$ by differentiating an implicit equation.

Exam (3 questions)
Integrate various functions by rewriting them as partial fractions.

Exam (6 questions)
Integrate the product of two functions by the method of integration by parts.

Exam (21 questions)Questions used in a university course titled "Foundations of probability"

Exam (9 questions)
Use the quotient rule to differentiate various functions.

Exam (2 questions)
Given linear programming problems in standard form, write down the dual problem.

Exam (9 questions)Questions used in a university course titled "Enumeration and Combinatorics"

Exam (51 questions)Questions used in a university course titled "Foundation mathematics"

Exam (4 questions)
Questions on Pearson and Spearman correlation coefficients.

Exam (4 questions)
For given optimisation problems, determine maximin, maximax, and minimax regret actions, expected value criteria, expected value of perfect information.

Exam (4 questions)
Questions on differentiation from first principles, and continuity and differentiability.

Exam (8 questions)
Use the chain rule to differentiate various functions.

Exam (11 questions)
Use the product rule to differentiate various functions.

Exam (2 questions)
Use the Hungarian algorithm to find the optimal assignment of workers to tasks.

Exam (1 question)
Questions on the least upper bounds and greatest lower bounds of sets of the form $\{ f(x) : x \in \mathbb{Z} \text{ or } \mathbb{R} \}$.

Exam (12 questions)Questions used in a university course titled "Chaos theory"

Exam (13 questions)
Questions about complex arithmetic; argument and modulus of complex numbers; complex roots of polynomials; de Moivre's theorem.