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**TITLE**

Pythagoras Theorem Proof | a² + b² = c² | Area Formula & Algebraic Method

**DESCRIPTION**

Welcome to Daily Survey Gets!

In this educational video, we explain how to prove Pythagoras' Theorem using two methods: the area formula method and the algebraic method.

📐 **Topics Covered:**

1. Introduction to Pythagoras' Theorem
2. Understanding a right-angled triangle
3. Identifying the base (a), perpendicular (b), and hypotenuse (c)
4. Proof using the area of squares
5. Algebraic proof step by step
6. Understanding why the sum of the squares of the two shorter sides equals the square of the hypotenuse
7. Practical applications in mathematics, civil engineering, and land surveying

**What Will You Learn?**

By the end of this video, you will understand the logic behind Pythagoras' Theorem and how to prove it using geometric areas and algebra. This knowledge is useful for students, civil engineers, land surveyors, and anyone learning geometry.

Follow Daily Survey Gets for more educational videos about mathematics, civil engineering, construction surveying, and practical engineering calculations.

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#PythagorasTheorem #Maths #Geometry #Algebra #AreaFormula #Mathematics #CivilEngineering #DailySurveyGets

**TAGS / KEYWORDS**

Pythagoras theorem, Pythagorean theorem proof, a squared plus b squared equals c squared, Pythagoras theorem proof by area, algebraic proof of Pythagoras theorem, area formula method, right angled triangle, geometry proof, mathematics tutorial, algebra for beginners, hypotenuse formula, civil engineering mathematics, land surveying calculations, Daily Survey Gets

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Transcript
00:02Okay, today I want to discuss Paitagurus Tevaram, explain it, explain how to explain Paitagurus Tevaram.
00:14It happens okay
00:18Please read this article to know how to write scribes, please read this article to know how to write my tweaks, we will do it and accept it.
00:33Which is seen on one site and seen on another site
00:41On one side, the square sub-cell is called the dola side.
00:46Which is why we derive that one day from the chem in the dhi but that day.
01:06Yanik gives a sheet of a rectangle.
01:10So we draw a line like this and similarly draw a line from here.
01:15And this makes the chart triangle in the square.
01:22And a small square is formed in the middle.
01:26Now it is easy that the Linth area is the area permula, the Linth jarb virus is with you
01:37If the area comes, it will happen.
01:47Now there is a test of C scribe, S side sample, Linth BVC and Wet VC
01:57Yes, okay, so this will be written as two scribes.
02:05Now how do I find the area of ​​this side? This is a two by four triangle and
02:13There is a screen connection.
02:21And this is the B side, right now this length is how much this is M minus B, this is less in it
02:30It is not included in this rectangle, okay, so this will be its area, how will we find its area?
02:39Will be done
02:41For time, hop up and this area is the primary place, hop up and we want to buy it here
02:54Its adrangle me ve yah jo yoge yahad yah side se hazayega a minus b v hole scuttle me adwaab
03:03After doing this it will go to this side and this
03:08A-B Hall Square will come from the site. Okay, let's simplify it now and we will get the answer.
03:20For times half you AB plus A-B half square now from here this two will be cut off from this and this
03:33will go halfway
03:34Plus we know that in algebraic formulas, one of us is that
03:44A-B Hall squared is equal to A-B
03:55square plus B square minus two AB is in algebraic formulas
04:03of A-B half squared is equal to A squared plus B squared minus two-AB okay
04:09Now, to simplify this, we'll put it below: A-Square plus B-Square minus two AB.
04:19Ok
04:21Square Two-C-Square This is referring us to okay
04:27Now this is 2-AB and this is minus 2-AB this is plus 2-AB these are opposite to each other
04:33will be cut along
04:34So we're left with A-Square plus B-Square, and that equals C-Square.
04:40This is a frog of the genus Petagurus vivum.

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