Work out the value of whenÂ
Work out the values of whenÂ
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Work out the value of whenÂ
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Work out the values of whenÂ
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Factorise fullyÂ
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Expand and simplify
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Expand and simplify fullyÂ
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is decreased by .
The answer is
Work out the value of .
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The rectangle and triangle shown have equal areas.
Work out the value of  Â
Give your answer in its simplest form.
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Expand and simplify fullyÂ
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where and are integers.
Work out the values of and .
=....................... , =.......................
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In the expansion and simplification of the coefficient of is equal to the coefficient of .
 is a constant.
Work out the value of .
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is a trapezium.
The area of the trapezium is square units.
Work out the value of .
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Expand and simplify fullyÂ
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 where and are integers.
Work out the values of and .
= .........................
= .........................
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Factorise fullyÂ
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Expand and simplify
Give your answer in the form where and are integers greater than 1.
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Factorise fullyÂ
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Write in the form where and are integers.
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Factorise fully Â
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The radius of a sphere, in cm, isÂ
The volume of the sphere, in cm3, is
Volume of a sphere =Â where is the radius |
Work out the value of .
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Factorise fully
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The diagram shows a solid hemisphere.
The diameter is cm
The volume is cm3
Volume of a sphere =Â where is the radius |
Work out the value of .
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Show that
can be written in the form where and are positive integers.
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and
increases by 25%
decreases by 40%
Now, is 28 greater than .
Work out the value of .
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Factorise fully Â
Give your answer in its simplest form.
Do not attempt to expandÂ
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Show thatÂ
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You are given thatÂ
Work out the values of and .
= .....................
= .....................
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Write down the coordinates of the minimum point on the curveÂ
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Solve the equationÂ
Give your answers in the formÂ
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Factorise fullyÂ
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The term in the expansion of  isÂ
Work out the value of .
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A cylinder has base radiuscm and height cm
A hemisphere has radius cm
The cylinder and hemisphere have equal volumes.
Volume of a sphere =Â where is the radius |
Work out the value ofÂ
You must show your working.
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can be written in the form
Work out the two possible pairs of values of and .
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By multiplying both sides of the equation byÂ
Solve    for Â
Give your answer to 3 significant figures.
You must show your working.
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Solve  where is a constant.
Give your answers in their simplest form in terms of .
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A cone has base radius cm, perpendicular height cm and slant height cm
The curved surface area is cm2
Curved surface area of a cone =Â where is the radius and is the slant height |
Work out the value of .
Give your answer in the form where is an integer greater than 1 You must show your working.
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