The diagram shows triangle .
In the diagram and .
and .
Find, in terms of t and p, in its simplest form
i)
[2]
ii)
[2]
is extended to the point .
Show that lies on extended.
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The diagram shows triangle .
In the diagram and .
and .
Find, in terms of t and p, in its simplest form
i)
[2]
ii)
[2]
is extended to the point .
Show that lies on extended.
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P is the point (16, 9) and Q is the point (22, 24).
N is the point on PQ such that PN = 2NQ.
Find the co-ordinates of N.
(.................... , ....................)
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In the diagram, is the origin, and is the midpoint of .
and .
Find the position vector of .
Give your answer in terms of and in its simplest form.
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Write down two simultaneous equations and solve them to find the value of and the value of .
Show all your working.
= ................................................
= ................................................
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is a trapezium.
is the point on such that = 1 : 3
Find in terms of and .
Give your answer in its simplest form.
What does your answer to part (b) tell you about the position of point ?
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Find
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Find
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i)
Find
[2]
ii)
Find .
[2]
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[2]
[2]
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[1]
................................................. [2]
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Find
............................................... [3]
[2]
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Find the magnitude of the vector .
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In the diagram, and are straight lines.
is the origin, is the midpoint of and is the midpoint of .
and .
Find, in terms of and , in its simplest form
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is a rectangle and is the origin.
is the midpoint of and .
and .
Find, in terms of and/or , in its simplest form
and are extended and meet at .
Find the position vector of in terms of and .
Give your answer in its simplest form.
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is a triangle and is the mid-point of .
is on such that : = 3 : 5.
is a straight line such that = 2 : 3.
and .
Find the following vectors, in terms of and , in their simplest form
................................................ [1]
................................................ [1]
................................................ [1]
................................................ [2]
Find the value of .
= ................................................
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is a straight line.
Express in terms of and .
Give your answer in its simplest form.
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