About me
Hi! I'm Walter, a specialist maths tutor and a first year civil engineering student at the University of Bristol. I love maths and it forms a large part of my degree, so my love for it should come across easily in our sessions! I have experience as a tutor, having spent a year teaching maths as part of my school's Community Service Organisation, and running a peer-based maths clinic in my last year of secondary school. Most importantly, I am always smiling and very patient, and I aim to make learning very enjoyable! I believe that in order to get the best grades in A Level Maths, you need to understand the principles behind the maths. We can simply go over past paper questions if more practice in a certain area is required, or right to the basics of a question to understand how to answer it, and why it's answered as it is. I can spend as much time as required on a certain topic, and we can always speed up or slow down depending on how you learn best. My aim is that you will reach the stage where you understand the subject well enough that you can teach others, proving that you really know it.
About my sessions
As far as the structure of the sessions goes I am flexible in my teaching style, so should you simply wish more practice in a certain topic we can go over some exam-style questions together, otherwise I can explain a subject from scratch, in as many different ways as it takes for the concepts to click. We can measure progress in the form of quizzes at the end of sessions, or if the subject matter corresponds to what is being studied in school, the marks in homework set on that topic should indicate how performance is improving.
Subjects offered
Qualifications
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CRB/DBS Standard |
No |
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CRB/DBS Enhanced |
✓ |
09/03/2017 |
General Availability
Currently unavailable: for new students
| Before 12pm | 12pm - 5pm | After 5pm | |
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Please get in touch for more detailed availability
Ratings and reviews
4.5from 2 customer reviews
Questions Walter has answered
Can you express 3 + 4j in polar form?
First, let's imagine the point 3 + 4j as a point on an Argand diagram, with
coordinates 3,4. The polar form of an imaginary number is in the form re^(jθ),
where r is the modulus of the number (the distance between the point on the
graph and the origin), and θ is the argument (the angle the poi...First, let's imagine the point 3 + 4j as a point on an Argand diagram, with coordinates 3,4. The polar form of an imaginary number is in the form re^(jθ), where r is the modulus of the number (the distance between the point on the graph and the origin), and θ is the argument (the angle the point makes with the horizontal). In order to find r, we can simply use Pythagoras' Theorem, giving us the answer r = 5. To find θ, we must use trigonometry, identifying the angle θ as the inverse tangent of (4/3), which is equal to 0.927. Therefore the angle θ is 0.927. This means the polar form of 3 + 4j is 5e^0.927jθ
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Differentiate y = √(1 + 3x²) with respect to x
To solve this question, we need to use the chain rule, because the function is
too complicated to solve simply by inspection. The chain rule says that dy/dx =
dy/du × du/dx, where u is a function of x. In this example, if we let u = 1 +
3x², then we get y = √(u), which means when we differenti...To solve this question, we need to use the chain rule, because the function is too complicated to solve simply by inspection. The chain rule says that dy/dx = dy/du × du/dx, where u is a function of x. In this example, if we let u = 1 + 3x², then we get y = √(u), which means when we differentiate with respect to u, dy/du = 1/(2√(u)). u = 1 + 3x² which means du/dx = 6x, so dy/dx = 6x/(2√(u)), or 3x/√(1 + 3x²). (This can also be expressed as 3x(1 + 3x²)^-0.5).
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