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What modules have you done before?

C1, C2, C3, C4

D1

FP1, FP2, FP3

M1, M2

S1, S2

Zahra K. GCSE German tutor, A Level Further Mathematics  tutor, A Lev...

1 year ago

Answered by Zahra, an A Level Further Mathematics tutor with MyTutor


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Chloe W.

Degree: Mathematics (Bachelors) - Bristol University

Subjects offered:Further Mathematics , Maths

Further Mathematics
Maths

“About Me:I'm Chloe and I'm a 2nd year maths student at Bristol university. I've always enjoyed working with numbers and I hope that I can encourage others to love working with them too!I've tutored both of my siblings through their...”

£20 /hr

Mark H.

Degree: Mathematics MMath (Masters) - Manchester University

Subjects offered:Further Mathematics , Physics+ 1 more

Further Mathematics
Physics
Maths

“Hello there, I'm Mark and I study Mathematics at the University of Manchester! Let me help you achieve your best! ”

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£20 /hr

Alexandra L.

Degree: Aeronautical and Aerospace Engineering (Bachelors) - Leeds University

Subjects offered:Further Mathematics , Physics+ 2 more

Further Mathematics
Physics
Maths
Chemistry

“About Me I’m an Aerospace Engineering student at Leeds University. I have long loved tinkering and seeing how things work; to me, science is just the formal extension of this curiosity. Throughout sixth form I helped run the school ...”

About the author

Zahra K.

Currently unavailable: for new students

Degree: Discrete Mathematics (Bachelors) - Warwick University

Subjects offered:Further Mathematics , Physics+ 1 more

Further Mathematics
Physics
Maths

“Hey, I'm Zahra and I study Discrete Maths at Warwick. I've worked for a tuition company and been a tutor for quite a few years and my approach to sessions has always been focused but relaxed.  I can explain concepts, work through exam...”

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What modules have you done before?

What modules have you done before?

Other A Level Further Mathematics questions

How to determine the rank of a matrix?

Are we able to represent linear matrix transformations with complex numbers?

Find the general solution to the second order differential equation x'' - 2x' + x = e^(2t).

The cubic equation 27(z^3) + k(z^2) + 4 = 0 has roots α, β and γ. In the case where β=γ, find the roots of the equation and determine the value of k

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