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EDEXCEL MATHS A LEVEL PURE MATHS 1 9MA001 MS PREDICTED PAPER 2026

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EDEXCEL MATHS A LEVEL PURE MATHS 1 9MA001 MS PREDICTED PAPER 2026

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SUMMER 2026
PREDICTED PAPER




Mark Scheme (Results)



Summer 2026


Pearson Edexcel GCE
In Mathematics (9MA0)
Paper 01 Pure Mathematics




for more resources: tyrionpapers.com

,1 (a) A curve C has parametric equations

x = 2t 3 y = 4t − 1 t >0

dy
Find an expression for in terms of t .
dx

Answer




Examiner Tips and Tricks
⎛⎜ dy ⎞⎟
⎜ ⎟
dy ⎝ dt ⎠
For parametric equations, =
dx ⎛⎜ dx ⎞⎟
⎜ ⎟
⎝ dt ⎠

Differentiate with respect to




Differentiate with respect to




[M1]
Divide



Examiner Tips and Tricks
dy
Make sure you divide in the correct order, with on the top!
dt

for more: tyrionpapers.com

, That fraction can be simplified




[M1 A1]



Examiner Tips and Tricks
dy 4
= 2 would also be a correct answer here, or you could also use laws of
dx 6t
dy 2 −2
indices to rewrite the answer as, for example, = t .
dx 3

(3 marks)


(b) Find the equation of the normal to C at the point ( 16, 7) .

Give your answer in the form ax + by + c = 0 where a , b and c are integers to be found.

Answer




Examiner Tips and Tricks
dy
The equation for is in terms of t , so in order to find the gradient of the tangent
dx
line you need to find the t value at the point ( 16, 7) .

At the point , , so


for more: tyrionpapers.com
[M1]

, Examiner Tips and Tricks
You can check your t value by substituting it into the x equation, to make sure it
gives 16:


x = 2(2) 3 = 2(8) = 16 ✓


Find the gradient of the tangent by substituting into the formula for




[M1]
The gradient of the normal is the negative reciprocal of that




[A1]
Use the equation of a line , with and



Rearrange into the required form




[A1]
for more: tyrionpapers.com

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