This double-barrelled WitCH comes from *Maths Quest Mathematical Methods 11* (top). and *Cambridge Mathematical Methods 1 & 2* (bottom). It is the final in our series of Quest-bashing, at least for now.

# Tag: graphing

## WitCH 58: Differently Abled

Like the previous post, this one comes from *Maths Quest Mathematical Methods 11*, and is most definitely a WitCH. It can also been seen as a “contrast and compare” with WitCH 15.

Subsection 13.2.5, below, is on “differentiability”. The earlier part of chapter 13 gives a potted, and not error-free, introduction to limits and continuity, and Chapter 12 covers the “first principles” (limit) computation of polynomial derivatives. We’ve included the relevant “worked example”, and the relevant exercises and answers.

## WitCH 57: Tunnel Vision

The following is just a dumb exercise, and so is probably more of a PoSWW. It seems so lemmingly stupid, however, that it comes around full cycle to be a WitCH. It is an exercise from *Maths Quest Mathematical Methods 11*. The exercise appears in a pre-calculus, CAS-permitted chapter, *Cubic Polynomials*. The suggested answers are (a) , and (b) 81/32 km.

## WitCH 14: Stretching the Truth

The easy WitCH below comes courtesy of the Evil Mathologer. It is a worked example from Cambridge’s *Essential Mathematics Year 9* (2019), in a section introducing parabolic graphs.

## Update

The problem, as commenters have indicated below, is that there is no parabola with the indicated turning point and intercepts. Normally, we’d write this off as a funny but meaningless error. But, coming at the very beginning of the introduction to the parabola, it most definitely qualifies as crap.

## PoSWW 6: Logging Off

The following exercise and, um, solution come from Cambridge’s *Mathematical Methods 3 & 4* (2019):

## Update

Reflecting on the comments below, it was a mistake to characterise this exercise as a PoSWW; the exercise had a point that we had missed. The point was to reinforce the Magrittesque lunacy inherent in Methods, and the exercise has done so admirably. The fact that the suggested tangents to the pictured graphs are not parallel adds a special Methodsy charm.