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Maths
A Level

An ellipse has the equation (x^2)/4 + (y^2)/9 = 1. Find the equation of the tangent at (-6/5 , 12/5)

y = 9/8 x + 15/4. Explanation in person.

TB
Answered by Thomas B. Maths tutor
4547 Views

Differentiate: y=12x(2x+1)+1/x

This question has two parts, firstly the "12x(2x+1)" this is a product rule format, the 1/x is a simple differentiation format but for ease should be written as "x^(-1)" solution: dy/d...

DS
Answered by Daniel S. Maths tutor
5067 Views

Differentiation basics: What is it?

Note: sorry for the lump of text, the format of the site will not allow paragraphs unfortunately... when I put // it means new section or new paragraph, sorry again for the inconvenience caused.//

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DS
Answered by Daniel S. Maths tutor
3940 Views

A curve has the equation y=12+3x^4. Find dy/dx.

Bring the power down and multiply it to the value directly before x, and then remove 1 from the power after this. So in this instance 12 has no x or power with it, therefore it disappears because you mult...

BP
Answered by Bradley P. Maths tutor
3926 Views

Differentiate e^(xsinx)

Here you need to use the formula that the differential of e^f(x), where f(x) is any function, is equal to f'(x)e^f(x). So for our function we differentiate xsinx using product rule to give sinx + xcosx. ...

SL
Answered by Samuel L. Maths tutor
8815 Views

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