Westlife - Maths tutor - Ughelli
Westlife - Maths tutor - Ughelli

The profile of Westlife and their contact details have been verified by our experts

Westlife

  • Rate €3
  • Response 1h
Westlife - Maths tutor - Ughelli

€3/h

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  • Maths
  • Algebra
  • Arithmetic
  • Geometry
  • Statistics

Skilled mathematicians teach maths for all high school levels and colleges efficiently

  • Maths
  • Algebra
  • Arithmetic
  • Geometry
  • Statistics

Lesson location

About Westlife

I am an undergraduate looking to impact knowledge into people who need them all over the world. I am an expert and very down to earth with my explanations. I am doing this to earn some extra cash to fund my higher education. My teaching method is also funny and accurate.

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About the lesson

  • Primary
  • Junior Cycle
  • Transition Year
  • +9
  • levels :

    Primary

    Junior Cycle

    Transition Year

    Fifth Year

    Sixth Year

    Adult education

    Bachelor's degree

    Master's degree

    Diploma

    Doctorate degree

    Barrister-at-law degree

    Leaving Certificate

  • English

All languages in which the lesson is available :

English

Let's start with a basic Pythagoras theorem
The theory mathematically
Hypotenus sq=Adjacent sq + opposite sq
This theory is only applicable in a right angled triangle
In a right angled triangle, the side facing the 90degree angle is the hypotenuse; the included angle and the 90degree both rest on the adjacent while the side facing the included angle is the opposite
In a question, a right angled triangle has its hyp. as 5cm, opp 4cm, calculate the unknown side
The solution
As we all know a triangle has 3 sides, since this is a right angled triangle we can apply Pythagoras theorem to get the unknown side
Hyp.sq=adj sq+ opp as
Therefore 5sq=adj sq +4sq
25= adj sq + 16
By collecting like terms
25-16= adj sq
Adj sq=9
Therefore adj(unknown side)=sq root of 9
=+3 or-3
But since the side of a triangle can't be -3cm, we have the unknown side as +3cm

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Rates

Rate

  • €3

Pack prices

  • 5h: €15
  • 10h: €30

online

  • €3/h

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