# simplifySD

### i.e. sum/difference or +/-

sample Q from each layer | teach-learn questions | |||||||||||

layer | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 |

practise-learn worksheets | ||||||||||||

print hints | s/s 4pp | d/s 2pp | s/s 4pp | s/s 4pp | s/s 4pp | s/s 4pp | s/s 4pp | s/s 4pp | s/s 3pp | s/s 4pp |

see How to ... download a practise-learn pdf worksheet from learning resources if you are not sure how to download a document

**teaching extra **simplify +:- 1 and 2.notebook

**NC information**

A1 use and interpret algebraic manipulation, including:

*ab*in place of*a*×*b*- 3
*y*in place of*y*+*y*+*y*and 3×*y* *a*^{2 }in place of*a*×*a*,*a*^{3 }in place of*a*×*a*×*a*,*a*^{2}*b*in place of*a*×*a*×*b*- a/b in place of
*a*÷*b* - coefficients written as fractions rather than as decimals
- brackets

A4 simplify and manipulate algebraic expressions (__including those involving surds__ **and algebraic fractions**) by:

- collecting like terms
- multiplying a single term over a bracket
- taking out common factors
- expanding products of two
**or more**binomials __factorising quadratic expressions of the form__;*x*^{2 }+*bx*+*c*, including the difference of two squares**factorising quadratic expressions of the form***ax*^{2 }*+bx+c*- simplifying expressions involving sums, products and powers, including the laws of indices