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A-Level Further Maths G3-03 Polar Integration: r=sin(4θ)
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0:05:03
A-Level Further Maths G3-03 Polar Integration: r=sin(4θ)
0:15:31
A-Level Further Maths G3-06 Polar Integration: r=1+cos(θ) and r=√3sin(θ)
0:06:29
A-Level Further Maths G3-01 Polar Integration: Finding the Area enclosed by a Polar Curve
0:08:41
A-Level Further Maths: G3-08 Polar Tangents: Parallel to the Initial Line r=3+2cosθ
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A-Level Further Maths G3-04 Polar Integration: r=2+2cos(θ)
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A-Level Further Maths G1-03 Polar Coordinates: Examples of Converting from Polar to Cartesian
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A-Level Further Maths G2-06 Polar Curves: EXTENSION Limaçons Part 3
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A-Level Further Maths G3-02 Polar Integration: r=2
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3. Polar Coordinates: Further Pure Maths 1 | A Level Further Maths
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A-Level Further Maths G3-05 Polar Integration: r=1+2cos(θ)
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A-Level Further Maths G2-03 Polar Curves: r=a and θ=k
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A-Level Further Maths: G3-10 Polar Tangents: Parallel to the Initial Line r=sin2θ
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A-Level Further Maths: G3-11 Polar Tangents: Parallel to the Initial Line r²=sin2θ
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A-Level Further Maths: G3-07 Polar Tangents: Introduction
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A-Level Further Maths: G3-09 Polar Tangents: Parallel to the Initial Line r=a(1+cosθ)
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2. Polar Coordinates: Further Pure Maths 1 | A Level Further Maths
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A-Level Further Maths G1-04 Polar Coordinates: Examples of Converting from Cartesian to Polar
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[A Level Further Math] Polar Coordinates | Part 1 | Further Pure Mathematics 1
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A-Level Further Maths Polar Coordinates Tangents
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A-Level Further Maths - Polar Coordinates Area
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A Level Further Maths Polar Area between 2 curves
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POLAR COORDINATES ( FURTHER MATHS , EDEXCEL)
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A-Level Further Maths H4-04 Hyperbolic Inverse: Logarithmic Form of y=artanh(x)
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A-Level Further Maths G1-01 Polar Coordinates: Introducing Polar Coordinates
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