No description given

Questions to test if the student knows the inverse of fractional power or root (and how to solve equations that contain them). 

No description given

No description given

Students seem to not realise that $\frac{a}{b}\times c=c\times\frac{a}{b}=\frac{a\times c}{b}=\frac{c\times a}{b}=a\times c \div b=a\div b\times c=c\div b \times a \ne c \div (b\times a)\ldots $ etc. This question is my attempt to help rectify this.

Fractions don't have a common denominator. Need to find one. Addition and subtraction 50:50 split.

A quick practice set of problems for education students to take in preparation for their numeracy test.

Reduced or simplified form of a fraction by cancelling the greatest common divisor (gcd) of numerator and denominator (i.e dividing out by it)

The greatest common factor are designed to be one of the following 2,4,5,10,20,25,50,100,125,250

Identify well-known fractional equivalents of decimals. Convert obscure decimals and recurring decimals into fractions.

https://numbas.mathcentre.ac.uk/question/22784/decimals-to-fractions/ by Lauren Richards

Translated to German.

Solve linear equations with unkowns on both sides. Including brackets and fractions.

Asks students to find the partil fraction decomposition for a rational function Denominator is a quadratic with distinct factors.

Schreibe $\displaystyle \frac{a} {b + \frac{c}{d}}$ als einen gekürzten Bruch $\displaystyle \frac{p}{q}$ mit ganzen Zahlen $p$ und $q$.

Angepasste, übersetzte und erweiterte Version von https://numbas.mathcentre.ac.uk/question/11701/simplifying-fractions/ von Newcastle University Mathematics and Statistics.

No description given

No description given

Putting algebraic fractions into their simplest forms

More work with dividing and multiplying algebraic fractions

Practice with adding, subtracting and dividing basic algebraic fractions

More work on differentiation with fractional coefficients

More work on differentiation with fractional coefficients

Split $\displaystyle \frac{ax+b}{(cx + d)(px+q)}$ into partial fractions.

Find $\displaystyle\int \frac{ax+b}{(x+c)(x+d)}\;dx,\;a\neq 0,\;c \neq d $.

Split $\displaystyle \frac{ax+b}{(cx + d)(px+q)}$ into partial fractions.

No description given

More work on differentiation with fractional coefficients

More work on differentiation with fractional coefficients

More work on differentiation with fractional coefficients and powers

More work on differentiation with fractional coefficients.

No description given

Unmarked question, with advice.

Write down an example of a polynomial of given degree and given variable.

Write down a non-polynomial function.

Explain why a polynomial with a fractional index is not a polynomial.

Express $\displaystyle \frac{a}{x + b} \pm  \frac{c}{x + d}$ as an algebraic single fraction over a common denominator.