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Matthew Allcock

Other Schools

Biography

I am currently undertaking a PhD in applied mathematics at the University of Sheffield. My research involves using fluid dynamics to model the flow of plasma in the Sun's atmosphere.

For the past 4 years of my PhD, I have taught a variety of mathematics and computer programming topics to university level students. I specialise in teaching advanced mathematical techniques to students without a strong mathematical background.

I teach for those "penny-drop" moments, where the content suddenly clicks with the student. That makes it all worth it.

- Website: https://www.matthewallcock.co.uk/
- LinkedIn: https://www.linkedin.com/in/matthew-allcock/

Education

Phd Applied Mathematics
Other Schools
MS Mathematics
Other Schools

Topics Covered

Integration Techniques
Improper Integrals
Differential Equations
Differentiation
Introduction to Matrices
Partial Derivatives
Polynomials
Parametric Equations
Polar Coordinates
Integrals
Integration
Functions
Trig Integrals

Matthew's Textbook Answer Videos

04:02
Fundamentals of Differential Equations

In Problems $1-8,$ classify the equation as separable, linear, exact, or none of these. Notice that some equations may have more than one classification.
$$\left(x^{2} y+x^{4} \cos x\right) d x-x^{3} d y=0$$

Chapter 2: First-Order Differential Equations
Section 4: Exact Equations
Matthew Allcock
02:58
Fundamentals of Differential Equations

$$ 2 t x d x+\left(t^{2}-x^{2}\right) d t=0 $$

Chapter 2: First-Order Differential Equations
Section 6: Substitutions and Transformations
Matthew Allcock
01:45
Fundamentals of Differential Equations

In Problems $1-8,$ classify the equation as separable, linear, exact, or none of these. Notice that some equations may have more than one classification.
$$\sqrt{-2 y-y^{2}} d x+\left(3+2 x-x^{2}\right) d y=0$$

Chapter 2: First-Order Differential Equations
Section 4: Exact Equations
Matthew Allcock
01:39
Fundamentals of Differential Equations

$$d y / d x+y / x=x^{3} y^{2}$$

Chapter 2: First-Order Differential Equations
Section 6: Substitutions and Transformations
Matthew Allcock
03:44
Fundamentals of Differential Equations

In Problems $1-8,$ classify the equation as separable, linear, exact, or none of these. Notice that some equations may have more than one classification.
$$[2 x+y \cos (x y)] d x+[x \cos (x y)-2 y] d y=0$$

Chapter 2: First-Order Differential Equations
Section 4: Exact Equations
Matthew Allcock
05:07
Fundamentals of Differential Equations

In Problems $9-20$ , determine whether the equation is exact. If it is, then solve it.
$$(2 x y+3) d x+\left(x^{2}-1\right) d y=0$$

Chapter 2: First-Order Differential Equations
Section 4: Exact Equations
Matthew Allcock
1 2 3 4 5 ... 78

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