Edexcel Core Mathematics C4 June 2010
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Questions and Video Solutions for C4 Edexcel Core Mathematics June 2010
Edexcel Core Mathematics C4 June 2010 Past Paper
(a) Show that f(θ) = 1/2 + 7/2 Cos 2θ
(b) Hence, using calculus, find the exact value of ∫ θf(θ) dθ
(a) the coordinates of C.
The point A is the point on l1 where λ = 0 and the point B is the point on l2 where μ = –1.
(b) Find the size of the angle ACB. Give your answer in degrees to 2 decimal places.
(c) Hence, or otherwise, find the area of the triangle ABC.
(a) Show that t minutes after the tap has been opened
75 dh/dt = (4 - 5h)
When t = 0, h = 0.2
(b) Find the value of t when h = 0.5
More videos, activities and worksheets that are suitable for A Level Maths
Questions and Video Solutions for C4 Edexcel Core Mathematics June 2010
Edexcel Core Mathematics C4 June 2010 Past Paper
C4 Mathematics Edexcel June 2010 Question 6
6. f(θ) = 4 cos2 θ – 3 sin2 θ(a) Show that f(θ) = 1/2 + 7/2 Cos 2θ
(b) Hence, using calculus, find the exact value of ∫ θf(θ) dθ
C4 Mathematics Edexcel June 2010 Question 7
Given that l1 and l2 meet at the point C, find(a) the coordinates of C.
The point A is the point on l1 where λ = 0 and the point B is the point on l2 where μ = –1.
(b) Find the size of the angle ACB. Give your answer in degrees to 2 decimal places.
(c) Hence, or otherwise, find the area of the triangle ABC.
C4 Mathematics Edexcel June 2010 Question 8
Figure 2 shows a cylindrical water tank. The diameter of a circular cross-section of the tank is 6 m. Water is flowing into the tank at a constant rate of 0.48πm3min-1. At time t minutes, the depth of the water in the tank is h metres. There is a tap at a point T at the bottom of the tank. When the tap is open, water leaves the tank at a rate of 0.6πh m3min-1.(a) Show that t minutes after the tap has been opened
75 dh/dt = (4 - 5h)
When t = 0, h = 0.2
(b) Find the value of t when h = 0.5
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