PremiumDario P. A Level Computing tutor, Mentoring Computing tutor, IB Compu...

Dario P.

£30 /hr

Computer Science (Doctorate) - Manchester University

5.0
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56 reviews

143 completed lessons

Message Dario

About me

Hi,

My name is Dario, I am a PhD student in Computer Science at Manchester University. I am originally from Italy, but have lived in the UK continuosly for over five years and done my entire university studies in Computer Science at Sheffield University and Manchester University. I have then worked in technology as a software engineer for over a year before returning to research.

I have been tutoring students online and in person for over three years, and helped dozens of students excel in their studies. I am familiar with the syllabus and requirements for all major courses (Computer Science, Computing, ICT, Programming, etc.) at all levels (GCSE, A-Levels, International Baccalaureate and Undergraduate/Postgraduate University Studies).

Hi,

My name is Dario, I am a PhD student in Computer Science at Manchester University. I am originally from Italy, but have lived in the UK continuosly for over five years and done my entire university studies in Computer Science at Sheffield University and Manchester University. I have then worked in technology as a software engineer for over a year before returning to research.

I have been tutoring students online and in person for over three years, and helped dozens of students excel in their studies. I am familiar with the syllabus and requirements for all major courses (Computer Science, Computing, ICT, Programming, etc.) at all levels (GCSE, A-Levels, International Baccalaureate and Undergraduate/Postgraduate University Studies).

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About my sessions

Feel free to get in touch with me, I am more than happy to arrange a free 15 minute "meet the tutor" session. You can then tell me what you'd like help with, whether it's revising a particular topic, developing your writing skills for exam questions or just getting some extra help throughout the year.

What you can expect from tutorials with me:

Concise, clear explanations: You will end each tutorial confident in your understanding of the topic. You will be able to answer related exam questions, apply concepts in coursework assignments and see how different topics fit in the greater picture.

A tailored program: Whether you want to spend time revising a particular topic, practicing exam questions or discussing a particular topic more in depth, tutorials will be designed to suit your needs.

An hands on approach: At the end of each tutorial, I will send you further material to practice and revise the material covered. Ahead of the following tutorial, I will then correct your work and provide useful feedback. This can take the form of written questions, past papers, programming assignments, etc.

I am looking forward to hearing from you!

Feel free to get in touch with me, I am more than happy to arrange a free 15 minute "meet the tutor" session. You can then tell me what you'd like help with, whether it's revising a particular topic, developing your writing skills for exam questions or just getting some extra help throughout the year.

What you can expect from tutorials with me:

Concise, clear explanations: You will end each tutorial confident in your understanding of the topic. You will be able to answer related exam questions, apply concepts in coursework assignments and see how different topics fit in the greater picture.

A tailored program: Whether you want to spend time revising a particular topic, practicing exam questions or discussing a particular topic more in depth, tutorials will be designed to suit your needs.

An hands on approach: At the end of each tutorial, I will send you further material to practice and revise the material covered. Ahead of the following tutorial, I will then correct your work and provide useful feedback. This can take the form of written questions, past papers, programming assignments, etc.

I am looking forward to hearing from you!

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15/09/2014

Ratings & Reviews

5from 56 customer reviews
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John (Parent from Liverpool)

April 16 2018

Genius and gentle tutor

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David (Student)

Clear, concise and to the point but also quite helpful with his explanations where needed. Efficient use of the mytutor webspace.

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Ruth (Parent from Cambridge)

A very knowledgeable and helpful tutor. Highly recommended.

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John (Parent from Liverpool)

April 12 2018

Excellent lessons and polite and smart tutor.

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Qualifications

SubjectQualificationGrade
BSc Computer ScienceDegree (Bachelors)FIRST CLASS
MRes Advanced Computer ScienceDegree (Masters)DISTINCTION

General Availability

Pre 12pm12-5pmAfter 5pm
mondays
tuesdays
wednesdays
thursdays
fridays
saturdays
sundays

Subjects offered

SubjectQualificationPrices
ComputingA Level£30 /hr
ICTA Level£30 /hr
ItalianA Level£30 /hr
ComputingGCSE£30 /hr
ICTGCSE£30 /hr
ItalianGCSE£30 /hr
MathsGCSE£30 /hr
ComputingIB£30 /hr
ICTIB£30 /hr
ItalianIB£30 /hr
-Personal Statements-Mentoring£30 /hr

Questions Dario has answered

Solving absolute value inequality

For which values of x does the following inequality hold true:

 

(|x|+2)/(|x|-3) < 4

The first thing we want to do is eliminate the fraction on the left-hand side (LHS) of the equation. We do so by multiplying both side by |x|-3, leading to:

 

|x|+2 < 4(|x|-3)

We can simplify the right-hand side (RHS):

|x| + 2 < 4|x| - 12

We now want to group like terms together. As such, we will move all |x| terms to the RHS, and all integer terms to the LHS.

2 + 12 < 4|x| - |x|

14 < 3|x|

We now divide both sides by 3 to eliminate the coefficient of |x|

14/3 < |x|

or

|x| > 14/3

 

Now, imagine a number line...

 

<---- -x ------- 0 ----- x --------->

I would like you to remember the definition of |x| (absolute value) which indicates the distance of a value x from 0. (In other words, it makes any negative number positive and leaves any positive number positive)

This suggests that any x > 14/3 will satisfy |x| > 14/3.

However, we also have to remember that any value inferior to -14/3 will also satisfy the inequality.

As such, we solve the solution as

x > 14/3 OR x < -14/3

 

For which values of x does the following inequality hold true:

 

(|x|+2)/(|x|-3) < 4

The first thing we want to do is eliminate the fraction on the left-hand side (LHS) of the equation. We do so by multiplying both side by |x|-3, leading to:

 

|x|+2 < 4(|x|-3)

We can simplify the right-hand side (RHS):

|x| + 2 < 4|x| - 12

We now want to group like terms together. As such, we will move all |x| terms to the RHS, and all integer terms to the LHS.

2 + 12 < 4|x| - |x|

14 < 3|x|

We now divide both sides by 3 to eliminate the coefficient of |x|

14/3 < |x|

or

|x| > 14/3

 

Now, imagine a number line...

 

<---- -x ------- 0 ----- x --------->

I would like you to remember the definition of |x| (absolute value) which indicates the distance of a value x from 0. (In other words, it makes any negative number positive and leaves any positive number positive)

This suggests that any x > 14/3 will satisfy |x| > 14/3.

However, we also have to remember that any value inferior to -14/3 will also satisfy the inequality.

As such, we solve the solution as

x > 14/3 OR x < -14/3

 

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3 years ago

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