Show that
[1]
Hence, solve for
[4]
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Show that
[1]
Hence, solve for
[4]
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Here is a sketch of for
You are given that
Work out the two values offor for which
[2]
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Work out the value of where for which
[2]
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Show that can be written in the form
where andare integers.
[4]
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Here is a sketch graph of for
You are given that cos 36° = 0.8090
Solve cos = −0.8090 for 0° ⩽ ⩽ 360°
[2]
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Show that is equivalent to tan
[3]
Hence solve for
[2]
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Here is a sketch of
How many solutions of tan where are between 90° and 360° ?
[1]
How many solutions of are between 0° and 180° ?
You may use a sketch graph to help you.
[1]
State the coordinates of each point where the graph
meets or intersects an axis.
[2]
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Work out the size of angle .
........................ degrees[3]
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where A and B are integers.
Work out the values of A and B.
You must show your working.
A = ........................... B = ...........................[2]
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Angle θ is obtuse and
Work out the value of cos .
[4]
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Angle is acute.
where is a constant greater than 1
Which of the statements below is correct?
Circle your answer.
[1]
could be any acute angle
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Prove that
[2]
Hence, or otherwise, work out the values of between and for which
[4]
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