Recognising the equation of a semi-circle centred at the origin. Top, bottom, left and right.

Recognising the equation of a circle.

Recognising that $(x-a)^2+(y-b)^2=r^2$ is a circle of radius $r$ with centre $(a,b)$ 

Completing the square twice to determine the radius and centre of a circle.

Find the $x$ and $y$ intercepts of a circle.

No description given

Identifying y=mx+b given two points

Given one point and the gradient determine the equation of the line.

Given the graph of the line determine the equation of the line.

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Identifying gradient and $y$-intercept from $y=mx+b$.

A quick knowledge and understanding check of:

1) Work done concept.

2) Work done formulae: W = Fx and W = Fxcos(y).

3) Equivalent units of work.

• This practice test should only be used as a guide for Assessment 1: Online Quiz.
• The questions in this practice test are an indication only of the type of content to be covered - the content of the Online Quiz is not limited to the content in the practice tests.
• The actual Online quiz may contain different question types including mutliple choice questions and short answer responses.  
• The assessable Online Quiz will not be the same as the practice tests.

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A calculator to convert between Roman coin denominations: you specify how many of a denomination you've got, and what denomination you want to convert to, and it shows you the

This question aims at getting the students to demonstrate their ability to apply the Euclidean algorithm to find the GCD between two numbers.

We provide two randomly generated numbers and ask the students to enter the steps of the Euclidean algorithm, as well as the GCD between the numbers.

Friction

Gentle intro to modular arithmetic through quotients and remainders

Convert from degrees to radians

Convert from radians to degrees

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uke 10

Graphing $y=ab^{\pm x+d}+c$

Graphing $y=ab^x+c$

Graphing exponentials with a base between 0 and 1 and no transformations take place.

The easiest type of exponential to graph where the base is greater than 1 and no transformations take place.

More work on differentiation with trigonometric functions

More work on differentiation with trigonometric functions

More work on differentiation with trigonometric functions

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