2.2 Differentiation: Terminology in Context
In this activity, complete multiple texts on the topic of differentiation by filling in the missing mathematical terms.
Most of the missing terms are words you learnt in the previous section, or are listed in the Glossary, Section 2.7. However, there may also be a few new terms. If you encounter any unfamiliar words (either as missing words or in the surrounding text), look them up and note them in your vocabulary book.
Note that after each mathematical notation, its pronunciation is given in brackets in italics. Furthermore, the stressed syllables are in bold.
Language Focus
The following four two-word terms occur in the above paragraph.
tangent line, inflection points                        relative change, differential calculusÂ
All four items consist of two words; the structure however, differs across the two sets. The first set contains noun-noun compounds: both words in each compound are nouns. The second set contains adjective-noun pairs: the first word of each adjective-noun pair has an adjective ending, indicated below.
relative change; differential calculus
We can see these two adjective endings in other mathematical terms e.g. multiplicative inverse; associative property; additive identity; exponential growth; orthogonal matrix; computational mathematics.
In the item inflection point, the first word has an ending (-tion); however, this ending is a noun ending (e.g. addition, subtraction, multiplication).
Refer to Section 5.2 of Essentials of Linguistics for more information.
Consider the following six two-word terms and decide which three are noun-noun compounds, which three are adjective-noun pairs and what the adjective ending is.
computational complexity; angular momentum; textbook; mathematical physics; circle geometry; computer program
Answer
Noun-noun: textbook; circle geometry; computer program.
Adjective-noun: computational complexity; angular momentum; mathematical physics.
This activity continues from the previous one. You will again work with words and phrases in a text, but this time, the focus is on STEM expressions, not just mathematical terms.
Your task is to drag and drop the correct phrase from the list into each gap in the text.
An example of a STEM expression is: a set of rules for determining how rapidly a function changes. This is an example of a string of words which is used in mathematics and beyond.
Note that after each mathematical notation, its pronunciation is given in brackets in italics.