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A-Level Maths: E4-11 Trigonometry: Transformations of arcsin(x), arccos(x) & arctan(x)
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0:05:18
A-Level Maths: E4-11 Trigonometry: Transformations of arcsin(x), arccos(x) & arctan(x)
0:07:55
A-Level Maths: E4-06 Trigonometry: Transformations of y = cosec(x), y = sec(x) & y = cot(x)
0:04:25
A-Level Maths: E4-12 Trigonometry: cos(arcsin(x)), tan(arccos(x)), cos(arctan(x))
0:08:11
A-Level Maths: E6-09 Equivalent Forms: Writing acosθ + bsinθ in the form rcos(θ±α) or rsin(θ±α)...
0:02:26
A-Level Maths: E4-09 Trigonometry: Introducing arccos(x)
0:04:02
A-Level Maths: E4-08 Trigonometry: Introducing arcsin(x)
0:01:43
A-Level Maths: E4-01 Trigonometry: Introducing cosec(x), sec(x) & cot(x)
0:03:40
A-Level Maths: E4-04 Trigonometry: Sketching y = sec(x)
0:04:08
A-Level Maths: E4-05 Trigonometry: Sketching y = cot(x)
0:02:08
A-Level Maths: E4-10 Trigonometry: Introducing arctan(x)
0:06:20
Transformations of Inverse Trig Graphs Video #1
0:03:53
A-Level Maths: E4-07 Trigonometry: Why we Restrict the Domain to find an Inverse Function
0:07:18
A-Level Maths: E3-03 [Trig Graphs: The Period of Transformed Trig Graphs]
0:12:45
Discovering Transformations of Trig Graphs
0:02:37
A-Level Maths: E6-11 Equivalent Forms: Writing 3cosθ - 8sinθ in the form rcos(θ+ɑ)
0:03:25
A-Level Maths: E6-05 Compound Angles: Using Double Angle Formulae to Integrate
0:06:45
A-Level Maths: E4-02 Trigonometry: Given sin(x) = 3/7, exact values of cosec(x), sec(x) & cot(x)
0:17:29
Inverse Trigonometric Functions - Trigonometric Functions (Year 2) - Edexcel A Level Maths
0:03:24
A-Level Maths E3-05 [Trig Graphs: Period and Amplitude]
0:04:06
A-Level Maths: E7-26 Trig Equations: Solve tan(x + 3π) = 4.1 between 0 and 2π radians
0:00:42
A-Level Maths: E3-11 Trig Graphs: Quickly Sketching y = sin(x) in radians
0:00:36
A-Level Maths: E3-12 Trig Graphs: Quickly Sketching y = cos(x) in radians
0:03:35
A-Level Maths: E7-25 [Trig Equations: Solve tan(x + 280) = 4.1 between 0 and 360 degrees]
0:01:12
A-Level Maths: E7-04 Trig Equations: Solve cos(x) = 1/2 between 0 and 2π radians
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