Circle the solution of 
Circle the solution of 
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Exam code: 8365
Circle the solution of 
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Circle the solution of 
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Solve 
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Work out the smallest integer value of  that satisfies the inequality 
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Write down the range of values for  for which 
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Work out all the integer values of  for which
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Work out the integer values of  for which 
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Work out the range of values of  for which 
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Work out the range of values of  for which
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Work out the range of values of  for which
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The graph of  is shown below.

Use this graph to work out the range of values of  for which 
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A small stone is kicked off the ground and flies through the air.
The vertical movement of the stone is given by the equation
 
where  is the vertical height of the stone above the ground (in metres) and 
 is the time after being kicked (in seconds).
By forming and solving a suitable inequality, find the range of time, , for which the stone is above a vertical height of 4 metres.
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A rectangular picture frame has a height of  cm and a width of 
 cm. 
The total perimeter of the frame is 120 cm.
If the area of the frame must be less than 800 cm2, form and solve an inequality in terms of  to find the range of values the height can take.
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Work out the range of values of  for which
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