Laws of Indices (pre-GCSE)

(Used to the Tiffin Year 8 scheme of work) (a) Know laws of indices for multiplying, dividing, raising a power to a power. Understand negative and zero indices. (b) Be able to raise a whole term to a power, e.g. (3m^2)^4 = 81m^8. (c) Be able to raise a fraction to a power, e.g. (3/2)^-3 = 8/27.

D Person

22nd Oct 2021 Flag Comment

A Jilla

26th Apr 2020 Flag Comment


A Jilla

26th Apr 2020 Flag Comment

: ยท D

J Tough

3rd Dec 2019 Flag Comment

very nice is good

Mr B Hanley

14th Oct 2019 Flag Comment

Excellent A level resources = answers....invaluable

R Patel

9th Jan 2019 Flag Comment

nice stuff


30th May 2018 Flag Comment

Because 8 = 2^3 therefore 8^9 = 2^27

A Loganathan

19th May 2018 Flag Comment

2^30 / 8^9 = 2^x Can someone help me with this question.

1st Nov 2017 Flag Comment

You have just saved me. I have a Year 7 (11 year old) student who started discussing me why (-1)! (-1 factorial) is infinity and what he thinks 0^0 is worth. He was also fascinated with e^ipi+1=0 because it has so many numbers that are anomalies) I have just put this website on my favourites bar! Thank you so much. I look forward to trying them out.

Geeta Rautela

26th Oct 2017 Flag Comment

Fantastic Resources


3rd Oct 2017 Flag Comment

Whilst these PowerPoints are very good, I do believe that they jump too fast for most pupils in comprehensive schools and a lot of scaffolding steps in between are missed


24th Sep 2017 Flag Comment

Dear Dr Frost, please forgive my ignorance but I really love your resources, but how do I easily remove the green squares to reveal the answers? It doesn't seem to work when I press slide show on powerpoint - the only way I can do it is by clicking on the green box and then fiddling around to make it transparent? Many thanks


26th Mar 2017 Flag Comment

good resources!

General Comment Report an Error