Christian Lawson-Perfect
Member of the e-learning unit in Newcastle University's School of Mathematics and Statistics.
Lead developer of Numbas.
I'm happy to answer any questions - email me.
Christian's activity
Christian Lawson-Perfect on Equations of straight lines MCQ 8 years, 5 months ago
Gave some feedback: Ready to use
Christian Lawson-Perfect on Equations of straight lines MCQ 8 years, 5 months ago
Saved a checkpoint:
I fixed a typo, but otherwise this looks good!
Christian Lawson-Perfect on Mathematical formulae - Volume 8 years, 5 months ago
Gave some feedback: Ready to use
Christian Lawson-Perfect on Mathematical formulae - Volume 8 years, 5 months ago
Saved a checkpoint:
Looks OK.
Christian Lawson-Perfect on Surds simplification 8 years, 5 months ago
Gave some feedback: Ready to use
Christian Lawson-Perfect on Surds simplification 8 years, 5 months ago
Saved a checkpoint:
I'd like a description of how you decide if a root is a surd or not, like "$\sqrt{a}$ is a surd because there is no whole number $b$ such that $b^2 = a$".
Similarly for part b), describe the strategy: find a square number which divides $a$, and rewrite as $\sqrt{b^2} \times \sqrt{c}$. (Or, do what I did and multiply out the $a\sqrt{b}$ forms - much easier!)
Otherwise, this looks good.
Christian Lawson-Perfect on Compute the partial sum of an arithmetic sequence 8 years, 5 months ago
Gave some feedback: Has some problems
Christian Lawson-Perfect on Compute the partial sum of an arithmetic sequence 8 years, 5 months ago
Saved a checkpoint:
Fixed a few typos...
You need to show the limits of the sum: $\sum_{i=1}^n$ instead of just $\sum$.
There are a couple of steps you need to carry out in order to work out the partial sum given a list of the elements:
- Identify $a_1$ and $a_n$.
- Calculate $n$.
These could be in Steps, to guide students through the calculation.
Similarly in part b), you need to identify the first term and common difference; these could be Steps.
You've put i) and ii) in the advice, but not in the question itself! And they're basically the same question, aren't they?
The advice uses $d$ for the common difference, but never introduces it. And if your first term is $a_0$ instead of $a_1$, the formula for $a_n$ is a lot nicer.
I don't like "We need to find the difference between $20 \rightarrow 30 \rightarrow 40$". That's not a sentence! I'd prefer something like "We need to find $d$, the common difference between consecutive terms in the sequence."
This could be split into two separate questions.
Christian Lawson-Perfect on Limits of accuracy in measuring weight in a gym scenario 8 years, 5 months ago
Gave some feedback: Ready to use
Christian Lawson-Perfect on Limits of accuracy in measuring weight in a gym scenario 8 years, 5 months ago
Saved a checkpoint:
Looks good!