PremiumDaniel K. GCSE Maths tutor, A Level Maths tutor, A Level Physics tuto...
£24 - £28 /hr

Daniel K.

Degree: Mathematical and Theoretical Physics (Masters) - Oxford, Merton College University

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About me

I am graduating with a distinction in Mathematics and Theoretical Physics at one of the best universities in the world. I want to pass on my passion to you!

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Summer 2017: 

It is never too early to make a start on next years modules or to prepare for resits! The earlier you start to work on it, the easier the content will become by time exams roll round. 

Get in touch today to find out how I can help you be better prepared this summer! 

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Hi there, my name is Daniel. I’ve just finished a Master’s Degree in Mathematics and Theoretical Physics at the University of Oxford obtaining the highest classifcation of distinction. Studying at such a prestigious university has allowed me to further develop my passion and flare for Mathematics, which I am keen to pass on to my students.

I have been conducting one-to-one tuition for several years now and have worked with a wide variety of students from different backgrounds and with different aims. My tutoring experience ranges from University level through to A-level and GCSE sciences. I currently tutor all levels of Mathematics and Physics - The areas which have always been my greatest passion. 

Aside from my academic commitments, I have been (and currently am!) involved in active and exciting research. 

About my sessions

Having worked with such a large variety of different people, I have gained a lot of experience in adapting my sessions to suit individual needs. What is important to me is that you come away from every session feeling as though you have made real progress in a way which helps you to do as well as you possibly can!

 I can provide my own problem sheets and worked examples. Having been tutoring for a very long time, I have amassed a large collection of tried and tested resources which I have used for teaching. These range from basic examples in all subject areas through to challenging and stretching questions designed to test the very top students and help you reach for those coveted A* grades! 

I have lots of experience marking essays and exam papers for my students. I am also very keen to assist students with the Oxbridge interview and application process - having successfully been through this process myself!

I have also attended and helped out at several Mathematics summer schools, this means I have a working knowledge of university applications! It is never too early to start preparing your university application!

Subjects offered

SubjectQualificationPrices
Further Mathematics A Level £26 /hr
Further Mathematics A Level £26 /hr
Further Mathematics A Level £26 /hr
Maths A Level £26 /hr
Maths A Level £26 /hr
Maths A Level £26 /hr
Maths A Level £26 /hr
Physics A Level £26 /hr
Physics A Level £26 /hr
Physics A Level £26 /hr
Physics A Level £26 /hr
Chemistry GCSE £24 /hr
Chemistry GCSE £24 /hr
Chemistry GCSE £24 /hr
Chemistry GCSE £24 /hr
Maths GCSE £24 /hr
Maths GCSE £24 /hr
Maths GCSE £24 /hr
Maths GCSE £24 /hr
Physics GCSE £24 /hr
Physics GCSE £24 /hr
Physics GCSE £24 /hr
Physics GCSE £24 /hr
Science GCSE £24 /hr
-Personal Statements- Mentoring £26 /hr
.MAT. Uni Admissions Test £28 /hr

Qualifications

SubjectQualificationLevelGrade
MathematicsA-levelA2A*
Further Mathematics A-levelA2A*
Physics A-levelA2A*
ChemistryA-levelA2A*
MATUni admission testPASS
Mathematical and Theoretical PhysicsDegree (Masters)DISTINCTION
Disclosure and Barring Service

CRB/DBS Standard

No

CRB/DBS Enhanced

No

General Availability

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Ratings and reviews

5from 40 customer reviews

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Questions Daniel has answered

What is the derivative of x^x

Firstly we should notice the similarities between this expression and expressions of the standard type ax.  To deal with this type of expression, we take logarithms of both sides and then apply the usual rules of differentiation. Let's try that here: 1.) y = xx   take logs of both sides and ...

Firstly we should notice the similarities between this expression and expressions of the standard type ax. 

To deal with this type of expression, we take logarithms of both sides and then apply the usual rules of differentiation. Let's try that here:

1.) y = x 

take logs of both sides and use the multiplicative law of logarithms 

2.) log(y) = x*log(x)

now use the chain rule on the LHS and the product rule on the RHS

3.) dy/dx * 1/y = 1 + log(x)

now simply rearrange to find dy/dx

4.) dy/dx = x*log(x)*(1+log(x))

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2 years ago

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