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High School Maths - T K P
India
เข้าร่วมเมื่อ 16 มิ.ย. 2016
Conceptual Learning
19 4 2023
A program to develop insight to the works of ancient Indian mathematicians & to empower mathematics Teachers
มุมมอง: 132
วีดีโอ
TKP Teachers Empowerment Foundation - Vision & Mission
มุมมอง 1.2K2 ปีที่แล้ว
In my experience of Teaching Secondary School Mathematics for the past 42 years I am of the strong opinion that the present system of education can be Rectified, Improved and Uplifted applying innovative ideas in teaching methodology. We are just transferring the information from the text book to class works via the black board without touching the mind or heart & without giving any conceptual ...
Geometrical view for square root of 2 by Baudhayana's value by TKP
มุมมอง 15K3 ปีที่แล้ว
First Indian mathematician in 800 B.C
Baudhayana's method of constructing a circle equal in area to a square by T K P
มุมมอง 9K3 ปีที่แล้ว
For this he himself has given series for the value for square root of 2 & a series for the value of Pie in 800 Bc
Angle in a Semi Circle is a right angle From Euclid's ELEMENTS Vol3 Proposition 31 By T. K. P
มุมมอง 2023 ปีที่แล้ว
Angle in a Semi Circle is a right angle From Euclid's ELEMENTS Vol3 Proposition 31 By T. K. P
Application of Mid Point Theorem to a Rectangle By T. K. P Part 6
มุมมอง 833 ปีที่แล้ว
Application of Mid Point Theorem to a Rectangle By T. K. P Part 6
Application of Mid Point Theorem to Square B y T. K. P Part 7
มุมมอง 273 ปีที่แล้ว
Application of Mid Point Theorem to Square B y T. K. P Part 7
Application of Mid Point Theorem to a Trapezium By T. K. P Part 9
มุมมอง 313 ปีที่แล้ว
Application of Mid Point Theorem to a Trapezium By T. K. P Part 9
Application of Mid Point Theorem to a parallelogram by T. K. P Part 5
มุมมอง 553 ปีที่แล้ว
Application of Mid Point Theorem to a parallelogram by T. K. P Part 5
Application of Mid Point Theorem to a Kite By T. K. P Part11
มุมมอง 1123 ปีที่แล้ว
Application of Mid Point Theorem to a Kite By T. K. P Part11
Application of Mid Point Theorem to a Rhombus By T. K. P Part 8
มุมมอง 283 ปีที่แล้ว
Application of Mid Point Theorem to a Rhombus By T. K. P Part 8
Application of Mid Point Theorem to an Isosceles Trapezium By T. K. P Part 10
มุมมอง 2633 ปีที่แล้ว
Application of Mid Point Theorem to an Isosceles Trapezium By T. K. P Part 10
Proof for Mid Point Theorem using Intercepts Theorem By T. K. P Part 13
มุมมอง 253 ปีที่แล้ว
Proof for Mid Point Theorem using Intercepts Theorem By T. K. P Part 13
Proof for Converse of Mid Point Theorem by T. K. P Part 2
มุมมอง 363 ปีที่แล้ว
It is proved using the Concepts of Congruency of Triangles & Parallelogram
Proof for Mid Point Theorem using B P T BY T. K. P Part 12
มุมมอง 5103 ปีที่แล้ว
Proof for Mid Point Theorem using B P T BY T. K. P Part 12
Application of Mid Point Theorem to a Quadrilateral by T. K. P Part 4
มุมมอง 263 ปีที่แล้ว
Application of Mid Point Theorem to a Quadrilateral by T. K. P Part 4
Proof for Mid Point Theorem by T. K. P Part 1
มุมมอง 1653 ปีที่แล้ว
We use here the concept of Congruency of Triangles & Parallelograms
Proof for Intercepts Theorem By T. K. P Part 3
มุมมอง 923 ปีที่แล้ว
It is proved the concepts of Congruency of Triangles & Parallelogram
Summary of Applications of Mid Point Theorem By T. K. P Part 14
มุมมอง 733 ปีที่แล้ว
Summary of Applications of Mid Point Theorem By T. K. P Part 14
Euclid's proof for Infinite Prime numbers - Video 3 by T.K.P
มุมมอง 1073 ปีที่แล้ว
Euclid's proof for Infinite Prime numbers - Video 3 by T.K.P
Euclid's proof for Infinite Prime numbers exists - Video 2 by T.K.P
มุมมอง 983 ปีที่แล้ว
Euclid's proof for Infinite Prime numbers exists - Video 2 by T.K.P
Euclid's proof for Infinite Prime numbers - Video 1 by T.K.P
มุมมอง 1323 ปีที่แล้ว
Euclid's proof for Infinite Prime numbers - Video 1 by T.K.P
Euclid's formula for Pythagorean Triplets By T. K. P
มุมมอง 1513 ปีที่แล้ว
Euclid's formula for Pythagorean Triplets By T. K. P
Einstein's Proof for Pythagoras Theorem
มุมมอง 2043 ปีที่แล้ว
Einstein's Proof for Pythagoras Theorem
To construct a rectangle equal in area to a square
มุมมอง 503 ปีที่แล้ว
To construct a rectangle equal in area to a square
good try, but there is a naturally big mistake, as a human again, from 24.52 onwards, when you cut a side , shown in blue, from one side, the other side is no longer the same side, there is a tiny square , blue that overlapped at left bottom is taken twice in calulation.
great explanation thanks sir
Such clear explanation, thank you so much Sir.
best explanation on this topic. thank you sir
bestest explanation ever
Sir 1 unit is what you take
Very nicely explained sir. Students can easily understand the meaning of factorisation by watching this video. Thank you sir 🙏🙏
🌲🌹🇮🇳Soooooooooperb Gurooji!🌹🌲
Area of two rectangle which we need to remove , we should not find by this way....this is wrong....
Sir, Thank You very much, for solving my doubts, through this wonderful video.
Sir, Please have the mercy to answer my question. My question is that this geometrical view can be an easy visual proof to prove that √2 is rational(though we already know it is NOT), so what is wrong with it that it just gives the approximated value?
Sir, You are GOLD!!
it would be better if u gave pdf as well.otherwise very good explanation
Thanks ...great explanation
Thanks boss
🤯
Thank you sir ❤❤❤
Sir, at 10:29, you put root 2 as 1.4121... instead of 1.41421.... which produced the answer as 3.99.... If we put 1.41421.... we'd get ans as 3.0000....
Because the only divisor common to both n and (n+1) is 1, the sequence of prime numbers is unlimited. For example, pick any number greater than 1, say 15: 15+1= 16 (15×16)+1 = 241 (15×16×241)+1 = 57841... etc... 15, 16, 241, 57841 are the first four terms in an endless sequence. Each term has at least one prime number as a divisor but no two terms share the same prime divisor. This means the sequence of prime numbers is unlimited. We have a clever ancient Greek called Euclid to thank for this line of reasoning.
Amazing sir thank you so much👏👏
Great efforts
Sir how we get 1/12?
1/3 is divided into 4 parts so 1/3 divided by 4, that is 1/3 ÷ 4, 1/3 * 1/4, = 1/12
Thank you so much sir for this amazing session😊
Isn't just quicker to say that the list of prime numbers is endless because not only must the lowest divisor greater than 1 of p!+1 be a prime number but it must be greater than p?
Thankyou sir for your kind gesture and amazing research ❤❤
Thank you very much sir.
Appreciate your work 👏
sir really appreciate your efforts and well explained . Please continue teaching like this and I highly appreciate that besides teaching you're also imparting the way we should respect our mathematicians
Well explained
Hatsoff to you sir,bangalore is proud to have such a knowledgeable person ,thank you and your parents for giving this place on earth,I love mathematics sir ,thank you for sharing on youtube channel 🎉
Wonderful ideas
Great sir 🎉🎉🎉
Nice sr
Pi is about 3.142 and not 3.02.....
ತಮ್ಮಂತಹ ನಿಷ್ಕಲ್ಮಶ ಮನಸ್ಸಿನ ಪ್ರತಿಭಾವಂತ ದಣಿವರಿಯದ ಗಣಿತ ಶಿಕ್ಷಕರು ನಮ್ಮ ನಾಡಿಗೆ ಸಿಕ್ಕಿದ್ದು ನಮ್ಮ ಪುಣ್ಯ. ಹಾಗೆಯೇ ತಮ್ಮ ಜೊತೆ ಕೆಲಸ ಮಾಡುವ ಅವಕಾಶ ಕೊಟ್ಟ ಆ ಭಗವಂತನಿಗೆ ನಾನು ಚಿರಋಣಿ. ತಮ್ಮ ಪ್ರಯತ್ನಕ್ಕೆ ಅದ್ಭುತ ಯಶಸ್ಸು ಸಿಗಲಿ ಎಂದು ಹಾರೈಸುತ್ತೇನೆ ಸರ್. ಶುಭವಾಗಲಿ
Nice sir
Very Happy about enthusiasm. We will attend Sir.
Thank you very much Sir Would like to have you in the front row so that I derive lot of inspiration from your presence Sir
Wonderful vedio
sir please haath jod ke vinati hai padhana band kar dijiye bhot bekar padhate ho🙏🙏. time waste kar diya
I can't see you
@@aashutoshnair5500yeah you are right 👍
🙏🙏🙏
Thanks sir
thanks sir
Thank you, sir!
Good
Wonderful sir.... Thank you ❤🙏 I have pure construction competition
Thanks sir
Super sir
wow. 2022+800 = 2822 yrs back !
Thank you so much