Ellie L. GCSE Maths tutor, A Level Maths tutor, A Level Further Mathe...

Ellie L.

Currently unavailable: for new students

Mathematics (Bachelors) - Bristol University

5.0
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.

8 reviews

25 completed lessons

Message Ellie

About me

I'm currently in my second year at Bristol Uni, studying Maths. I'm available for tutorials in Maths and Further Maths (both GCSE and A-Level). I am able to tutor all GCSE topics and any of the following modules at A-Level: C1, C2, C3, C4, M1, M2, S1, S2, FP1, FP2, FP3, D1.

Having gone through GCSEs and A-Levels myself recently, I know how valuable some extra help outside of school can be, whether it's to get another explanation of tricky topics at a pace that suits you, or just to get the extra bit of practice needed to answer questions independently every time.

I look forward to meeting you.

I'm currently in my second year at Bristol Uni, studying Maths. I'm available for tutorials in Maths and Further Maths (both GCSE and A-Level). I am able to tutor all GCSE topics and any of the following modules at A-Level: C1, C2, C3, C4, M1, M2, S1, S2, FP1, FP2, FP3, D1.

Having gone through GCSEs and A-Levels myself recently, I know how valuable some extra help outside of school can be, whether it's to get another explanation of tricky topics at a pace that suits you, or just to get the extra bit of practice needed to answer questions independently every time.

I look forward to meeting you.

Show more

No DBS Icon

No DBS Check

Ratings & Reviews

5from 8 customer reviews
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.

Emma (Student)

January 11 2016

We covered a lot in the tutorial, very well explained, with good examples to work through.

Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.

Emma (Student)

December 22 2015

Ellie gave me an understanding of topics that I was finding difficult, and went through appropriate questions that could appear in my exams. Clear and helpful explanations.

Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.

Shani (Parent from Ewhurst)

October 29 2015

Excellent tutorial

Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.
Star 1 Created with Sketch.

Shani (Parent from Ewhurst)

November 12 2015

Excellent

Show more reviews

Qualifications

SubjectQualificationGrade
MathematicsA-level (A2)A*
Further MathematicsA-level (A2)A*
PhysicsA-level (A2)A

Subjects offered

SubjectQualificationPrices
Further MathematicsA Level£20 /hr
MathsA Level£20 /hr
Further MathematicsGCSE£18 /hr
MathsGCSE£18 /hr

Questions Ellie has answered

How do I find the maximum/minimum of a function?

The maximum/minimum of a function are the points where the first derivative (the gradient) of the function is zero.

So with a function of the form y=f(x), you must take the derivative (dy/dx) and set your result equal to zero. This equation must then be solved for x, to find the x value(s) for which the function is a maximum or minimum.

To determine which values are maxima and which are minima, you must take the second derivative of the function (this means differentiating the original function twice) and substitute each of the x-values found above into this equation in turn. The values which give a positive output for the second derivative are minimum points and the values which give a negative output for the seond derivative are maximum points.

The maximum/minimum of a function are the points where the first derivative (the gradient) of the function is zero.

So with a function of the form y=f(x), you must take the derivative (dy/dx) and set your result equal to zero. This equation must then be solved for x, to find the x value(s) for which the function is a maximum or minimum.

To determine which values are maxima and which are minima, you must take the second derivative of the function (this means differentiating the original function twice) and substitute each of the x-values found above into this equation in turn. The values which give a positive output for the second derivative are minimum points and the values which give a negative output for the seond derivative are maximum points.

Show more

3 years ago

929 views

Request a Free Video Meeting


Send message

How do we connect with a tutor?

Where are they based?

How much does tuition cost?

How do Online Lessons work?

We use cookies to improve your site experience. By continuing to use this website, we'll assume that you're OK with this. Dismiss

mtw:mercury1:status:ok