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Click on this link to access a practice test for Assessment 1:  Online Quiz 
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This is a practice test only, not an assessment task.  No marks will be awarded for completing this practice test.  
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Which statement correctly comments on the accuracy and precision of the target diagram?

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a low accuracy and a low precision

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Find the value of $X$ without using the calculator.

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i) $7^4\\times7^2=7^X$ 

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    $X=$ [[0]]

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ii) $7^5\\times7^{-2}=7^X$ 

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    $X=$ [[1]]

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iii) $({7^5)}^2=7^X$ 

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    $X=$[[2]]

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iv) $49\\times7^{-2}=X$ 

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     $X=$ [[3]]

\n

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Express $5^{-1}$ as a:

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i) decimal number=  [[0]]

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ii) percentage = [[2]]%

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iii) fraction= [[1]]

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$83.5\\, m^3$ is equal to:

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$595\\, kg$ is equal to:

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$578000\\, cm^2$ is equal to:

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If 14% of Jane's weekly pay is $52, what is Jane's weekly pay?

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Which one of these measurements are larger than 0.67 L?

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How many significant figures are in each of the following measuremnts?

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i) $44000\\, m$     [[0]]  SF

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ii) $4.4\\times10^5\\,m$  [[1]] SF

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iii) $0.00044\\,m$   [[2]] SF

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iv) $4400.0\\,m$     [[3]] SF

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v) $4400.04\\,m$    [[4]] SF

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Simplify and express in scientific notation correct to 2 significant sigures:

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$5.17\\times10^{-13}\\times7.35\\times10^{-15}$

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\n

The measurement indicated correct to three significant figures is:

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Write down the values of X, Y and Z in each of the following.

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$512\\frac{2}{3}+20\\frac{1}{4}$

\n

$=532+\\frac{X}{12}+\\frac{Y}{12}$

\n

$=532+\\frac{Z}{12}$

\n

$=532\\frac{11}{12}$

\n

\n

$X=$[[0]]

\n

$Y=$[[1]]

\n

$Z=$ [[2]]

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$512\\frac{5}{8}-12\\frac{1}{4}$

\n

$=X+\\frac{5}{8}-\\frac{Y}{8}$

\n

$=X+\\frac{Z}{8}$

\n

$=500\\frac{3}{8}$

\n

\n

$X=$[[0]]

\n

$Y=$[[1]]

\n

$Z=$ [[2]]

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$1\\frac{2}{5}\\times5\\frac{1}{2}$

\n

$=\\frac{X}{5}\\times\\frac{Y}{2}$

\n

$=\\frac{Z}{10}$

\n

$=7\\frac{7}{10}$

\n

\n

$X=$[[0]]

\n

$Y=$[[1]]

\n

$Z=$ [[2]]

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$2\\frac{3}{5}\\div 5$

\n

$=\\frac{X}{5}\\times\\frac{Y}{Z}$

\n

$=\\frac{13}{25}$

\n

\n

\n

$X=$[[0]]

\n

$Y=$[[1]]

\n

$Z=$ [[2]]

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$105-\\frac{3}{5}$

\n

$=X+\\frac{Y}{Z}$

\n

$=104\\frac{2}{5}$

\n

\n

\n

$X=$[[0]]

\n

$Y=$[[1]]

\n

$Z=$ [[2]]

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