Submit your Decoding and Disrupting work to the 2026 volume of Transformative Dialogues: Teaching and Learning Journal. Deadline is April, 1st.

Last edited one month ago
by Peter Riegler

Scope of quadratic formula: Difference between revisions

m (link fix)
(+ math tags)
Tag: 2017 source edit
Line 1: Line 1:
===Description of Bottleneck===
===Description of Bottleneck===
When using the quadratic formula in the form x=\frac{1}{2} (-p \pm \sqrt{p^2-4q)
When using the quadratic formula in the form <math>x=\frac{1}{2} (-p \pm \sqrt{p^2-4q}</math>


students don’t check whether the the quadratic equation to be solved is in the form
students don’t check whether the the quadratic equation to be solved is in the form


x^2 + p x + q = 0,
<math>x^2 + p x + q = 0</math>,


i.e. that the x^2-coefficient is equal to unity.
i.e. that the x^2-coefficient is equal to unity.

Revision as of 16:34, 12 February 2026

Description of Bottleneck

When using the quadratic formula in the form

students don’t check whether the the quadratic equation to be solved is in the form

,

i.e. that the x^2-coefficient is equal to unity.

That is to say, students don't check whether the prerequisites for the applicability of this formula apply.

This bottleneck is a special case of Scope of formula.