33 results in mathcentre - search across all projects.
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Exam (4 questions)
4 questions on using partial fractions to solve indefinite integrals.
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Exam (1 question)
Solve a pair of linear equations by writing an equivalent matrix equation.
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Exam (6 questions)
6 questions on standard statistical distributions.
Binomial, Poisson, Normal, Uniform, Exponential.
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Exam (5 questions)
5 questions on finding local and global maxima and minima on compact intervals and on the real line for differentiable functions.
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Exam (4 questions)
4 questions. Qualitative, quantitative random variables, types of sampling, frequencies, stem and leaf plot, descriptive statistics.
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Exam (1 question)
Find the modulus and argument of complex numbers.
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Exam (4 questions)
Questions about percentage and ratio, applied to finance.
Based on section 3.2 of the Maths-Aid workbook on numerical reasoning.
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Exam (6 questions)
6 questions on numerical reasoning using percentages and ratios.
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Exam (3 questions)
Three questions on parametric hypothesis testing and confidence intervals, aimed at psychology students.
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Exam (3 questions)
3 questions on probability density functions - find the probability density function of a distribution, and apply it.
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Exam (3 questions)
Three questions on linear combinations and products of matrices.
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Exam (3 questions)
Use a probability mass function; determine if a given function is a probability mass function; find the probability mass function of a discrete distribution and use it.
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Exam (1 question)
Rearrange equations to make $x$ the subject.
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Exam (3 questions)
3 questions. One question on limits of standard sequences. Other two on finding least $N$ such that $|a_n-L |\lt 10^{-r},\;\;n \geq N$ where $L$ is limit of $(a_n)$.
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Exam (2 questions)
Two questions on solving systems of simultaneous equations.
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Exam (2 questions)
Substitute a given value into a formula, and substitute an expression in terms of $x$ into a formula.
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Exam (3 questions)
3 questions. Finding the stationary points of functions of 2 variables.
Partial differentiation.
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Exam (1 question)
Find the inverses of three $2 \times 2$ invertible matrices.
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Exam (2 questions)
Statistics and probability. 2 questions. Both simple regression. First with 8 data points, second with 10. Find $a$ and $b$ such that $Y=a+bX$. Then find the residual value for one of the data points.
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Exam (3 questions)
Questions on linear programming techniques, with interactive graphics.
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Exam (4 questions)
Statistics and probability. Questions asking student to calculate and interpret Pearson and Spearman correlation coefficients.
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Exam (4 questions)
4 questions on integrating by parts.
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Exam (5 questions)
5 questions on using substitution to find indefinite integrals.
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Exam (5 questions)
5 questions on indefinite integration. Includes integration by parts and integration by substitution.
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Exam (2 questions)
Implicit differentiation including finding tangents
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Exam (4 questions)
4 questions involving hyperbolic functions.
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Exam (1 question)
Given two numbers, find the gcd, then use Bézout's algorithm to find $s$ and $t$ such that $as+bt=\operatorname{gcd}(a,b)$.
Finally, find all solutions of an equation $\mod b$.
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Exam (1 question)
Find eigenvalues and eigenvectors of a $2 \times 2$ matrix.
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Exam (5 questions)
5 questions on vectors. Scalar product, angle between vectors, cross product, when are vectors perpendicular, combinations of vectors defined or not.
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Exam (3 questions)
Testing your ability to manipulate SI units.