QAH Academy
QAH Academy
  • Видео 48
  • Просмотров 7 363
Evaluation of hypergeometric function F(a,b,c,1) with Example| special function|chap 4| P3
Evaluation of hypergeometric function F(a,b,c,1) with Example| special function|chap 4| P3
Просмотров: 4

Видео

| Difference Equation by Guass |ch 4 hypergeometric function |special functions|P417:55| Difference Equation by Guass |ch 4 hypergeometric function |special functions|P4
| Difference Equation by Guass |ch 4 hypergeometric function |special functions|P4
Просмотров 12 месяца назад
| Difference Equation by Guass |ch 4 hypergeometric function |special functions|P4
|simple integral form of hypergeometric function| ch 4 |Special function|P2|8:06|simple integral form of hypergeometric function| ch 4 |Special function|P2|
|simple integral form of hypergeometric function| ch 4 |Special function|P2|
Просмотров 22 месяца назад
|simple integral form of hypergeometric function| ch 4 |Special function|P2|
| What is the Hypergeometric Functions? and its Convergence |Chapter 04 | part 1| Special function|8:55| What is the Hypergeometric Functions? and its Convergence |Chapter 04 | part 1| Special function|
| What is the Hypergeometric Functions? and its Convergence |Chapter 04 | part 1| Special function|
2 месяца назад
| What is the Hypergeometric Functions? and its Convergence |Chapter 04 | part 1| Special function|
| How to draw a Trigonometric Table? | #maths |5:49| How to draw a Trigonometric Table? | #maths |
| How to draw a Trigonometric Table? | #maths |
Просмотров 45 месяцев назад
A trigonometric table is a reference tool used in mathematics to provide values of trigonometric functions such as sine, cosine, tangent, cosecant, secant, and cotangent for various angles. These tables were extensively used before the advent of calculators and computers to perform calculations involving trigonometric functions. They typically list values for angles ranging from 0 to 90 degrees...
derivation of Hamilton principle from D' Alembert principle | analytical Dynamics | mathematics16:43derivation of Hamilton principle from D' Alembert principle | analytical Dynamics | mathematics
derivation of Hamilton principle from D' Alembert principle | analytical Dynamics | mathematics
Просмотров 226 месяцев назад
derivation of Hamilton principle from D' Alembert principle | analytical Dynamics | mathematics
how to find euler phi function of large intergers ? Number Theory15:24how to find euler phi function of large intergers ? Number Theory
how to find euler phi function of large intergers ? Number Theory
Просмотров 167 месяцев назад
how to find euler phi function of large intergers ? Number Theory
Reduce Residue System number theory9:04Reduce Residue System number theory
Reduce Residue System number theory
Просмотров 87 месяцев назад
Reduce Residue System number theory
| Euler phi function | Number Theory |3:09| Euler phi function | Number Theory |
| Euler phi function | Number Theory |
Просмотров 137 месяцев назад
| Euler phi function | Number Theory |
Wilson's Theorem | Chapter 5 | Number Theory | higher mathematics |9:16Wilson's Theorem | Chapter 5 | Number Theory | higher mathematics |
Wilson's Theorem | Chapter 5 | Number Theory | higher mathematics |
Просмотров 337 месяцев назад
Wilson's Theorem | Chapter 5 | Number Theory | higher mathematics |
| Fermat's little theorem | number theory |2:12| Fermat's little theorem | number theory |
| Fermat's little theorem | number theory |
Просмотров 117 месяцев назад
| Fermat's little theorem | number theory |
| Diophantine Equation | Theorem & its complete proof | Number Theory |19:21| Diophantine Equation | Theorem & its complete proof | Number Theory |
| Diophantine Equation | Theorem & its complete proof | Number Theory |
Просмотров 167 месяцев назад
number theory diophantine equation #maths #numbertheory math knowledge math tricks complete concept
Standard form of an integer | How to find GCD & LCM by using their standard forms? | Number Thoery |8:14Standard form of an integer | How to find GCD & LCM by using their standard forms? | Number Thoery |
Standard form of an integer | How to find GCD & LCM by using their standard forms? | Number Thoery |
Просмотров 27 месяцев назад
Standard form of an integer | How to find GCD & LCM by using their standard forms? | Number Thoery |
| (LCM) Least Common Multiple | number theory | mathematics |3:14| (LCM) Least Common Multiple | number theory | mathematics |
| (LCM) Least Common Multiple | number theory | mathematics |
Просмотров 27 месяцев назад
| (LCM) Least Common Multiple | number theory | mathematics |
Prime Power Factorization |number theory| part 2| chap 23:53Prime Power Factorization |number theory| part 2| chap 2
Prime Power Factorization |number theory| part 2| chap 2
Просмотров 67 месяцев назад
Prime Power Factorization |number theory| part 2| chap 2
|Fundamental of Arithmetic |chapter 2| Number Theory| part 12:39|Fundamental of Arithmetic |chapter 2| Number Theory| part 1
|Fundamental of Arithmetic |chapter 2| Number Theory| part 1
Просмотров 177 месяцев назад
|Fundamental of Arithmetic |chapter 2| Number Theory| part 1
|Shortest distance between two points is a straight line by using Euler langrange equation|9:44|Shortest distance between two points is a straight line by using Euler langrange equation|
|Shortest distance between two points is a straight line by using Euler langrange equation|
Просмотров 1,7 тыс.8 месяцев назад
|Shortest distance between two points is a straight line by using Euler langrange equation|
| Central Force field | Properties of central force Field | Classical Mechanics |29:23| Central Force field | Properties of central force Field | Classical Mechanics |
| Central Force field | Properties of central force Field | Classical Mechanics |
Просмотров 9Год назад
| Central Force field | Properties of central force Field | Classical Mechanics |
Isoparametric inequality Differential Geometry12:46Isoparametric inequality Differential Geometry
Isoparametric inequality Differential Geometry
Просмотров 76Год назад
Isoparametric inequality Differential Geometry
Gauss's Lema | part 3 | content of a polynomial | primitive polynomial |5:44Gauss's Lema | part 3 | content of a polynomial | primitive polynomial |
Gauss's Lema | part 3 | content of a polynomial | primitive polynomial |
Просмотров 158Год назад
Gauss's Lema | part 3 | content of a polynomial | primitive polynomial |
|Theorem 17.1|Reducibility test test for degree 2 and 3| part 2 | algebra -ring theory|7:36|Theorem 17.1|Reducibility test test for degree 2 and 3| part 2 | algebra -ring theory|
|Theorem 17.1|Reducibility test test for degree 2 and 3| part 2 | algebra -ring theory|
Просмотров 400Год назад
|Theorem 17.1|Reducibility test test for degree 2 and 3| part 2 | algebra -ring theory|
|factorization of polynomial | chapter 17 | part 1|reducibles and irreducibles |algebra ringtheory|13:14|factorization of polynomial | chapter 17 | part 1|reducibles and irreducibles |algebra ringtheory|
|factorization of polynomial | chapter 17 | part 1|reducibles and irreducibles |algebra ringtheory|
Просмотров 160Год назад
|factorization of polynomial | chapter 17 | part 1|reducibles and irreducibles |algebra ringtheory|
Theorem 18.1,2 |algebra - ring theory chap:18 divisibility in I.Domain | Ex no.3: Z[x] is not a PID|14:24Theorem 18.1,2 |algebra - ring theory chap:18 divisibility in I.Domain | Ex no.3: Z[x] is not a PID|
Theorem 18.1,2 |algebra - ring theory chap:18 divisibility in I.Domain | Ex no.3: Z[x] is not a PID|
Просмотров 61Год назад
Theorem 18.1,2 |algebra - ring theory chap:18 divisibility in I.Domain | Ex no.3: Z[x] is not a PID|
| unique factorization domain |Algebra- ring theory chapter 18| part 03|9:45| unique factorization domain |Algebra- ring theory chapter 18| part 03|
| unique factorization domain |Algebra- ring theory chapter 18| part 03|
Просмотров 71Год назад
| unique factorization domain |Algebra- ring theory chapter 18| part 03|
| Divisibility in integral domain | chapter 18 | introduction | part 01 | ring theory- Algebra14:44| Divisibility in integral domain | chapter 18 | introduction | part 01 | ring theory- Algebra
| Divisibility in integral domain | chapter 18 | introduction | part 01 | ring theory- Algebra
Просмотров 602Год назад
| Divisibility in integral domain | chapter 18 | introduction | part 01 | ring theory- Algebra
| theorem 16.3 | F[x] is PID| principal ideal domain |polynomial rings |part 07|algebra-ring theory|4:53| theorem 16.3 | F[x] is PID| principal ideal domain |polynomial rings |part 07|algebra-ring theory|
| theorem 16.3 | F[x] is PID| principal ideal domain |polynomial rings |part 07|algebra-ring theory|
Просмотров 1,2 тыс.Год назад
| theorem 16.3 | F[x] is PID| principal ideal domain |polynomial rings |part 07|algebra-ring theory|
|The complex zeros of x^n-1|primitive nth root of unity|chap 16 polynomial rings|part 06| ringtheory2:35|The complex zeros of x^n-1|primitive nth root of unity|chap 16 polynomial rings|part 06| ringtheory
|The complex zeros of x^n-1|primitive nth root of unity|chap 16 polynomial rings|part 06| ringtheory
Просмотров 115Год назад
|The complex zeros of x^n-1|primitive nth root of unity|chap 16 polynomial rings|part 06| ringtheory
| Factor Theorem| polynomial rings | part 05 | algebra- ring theory |3:06| Factor Theorem| polynomial rings | part 05 | algebra- ring theory |
| Factor Theorem| polynomial rings | part 05 | algebra- ring theory |
Просмотров 103Год назад
| Factor Theorem| polynomial rings | part 05 | algebra- ring theory |
| Reminder theorem | part 04 | polynomial rings | algebra- ring theory |5:35| Reminder theorem | part 04 | polynomial rings | algebra- ring theory |
| Reminder theorem | part 04 | polynomial rings | algebra- ring theory |
Просмотров 67Год назад
| Reminder theorem | part 04 | polynomial rings | algebra- ring theory |
| theorem 16.2 | The division algorithm | part 3 |chapter 16 polynomial rings | algebra-ring theory|11:18| theorem 16.2 | The division algorithm | part 3 |chapter 16 polynomial rings | algebra-ring theory|
| theorem 16.2 | The division algorithm | part 3 |chapter 16 polynomial rings | algebra-ring theory|
Просмотров 523Год назад
| theorem 16.2 | The division algorithm | part 3 |chapter 16 polynomial rings | algebra-ring theory|

Комментарии

  • @MusicLofi-lc7zq
    @MusicLofi-lc7zq 6 дней назад

    Pdf ??

  • @Christopher-side_dude-Murican
    @Christopher-side_dude-Murican 16 дней назад

    Didn't prove anything.

  • @julianaafruj2672
    @julianaafruj2672 Месяц назад

    Waalaikum salam and thank you ❤

  • @AliRaza-nm4of
    @AliRaza-nm4of 2 месяца назад

    Asslam-o- Alaikum sir ap ki vedio blurr q Hoti hai agar hum note krna chahain toh bohat problem Hoti. Please apnj vedio ki quality thori bahatar krain

  • @humaashiq1341
    @humaashiq1341 2 месяца назад

    asslamualikum thanks sir bhut achy sy samj aya sir plz ring and field ka or bi chapter krwa dy plz

  • @INAMKOUSAR
    @INAMKOUSAR 2 месяца назад

    Nice 🙂

  • @INAMKOUSAR
    @INAMKOUSAR 2 месяца назад

    Great 👍

  • @lab28
    @lab28 2 месяца назад

    Need solution of exercise of chapter 16....

  • @sscexams6902
    @sscexams6902 3 месяца назад

    Nice session brother ❤

  • @reshmatiwari5153
    @reshmatiwari5153 3 месяца назад

    👍👍

  • @LifeOfStudents804
    @LifeOfStudents804 4 месяца назад

    ❤

  • @Education-ib8ze
    @Education-ib8ze 7 месяцев назад

    Bro ur voice is too low

    • @qahacademy
      @qahacademy 7 месяцев назад

      ok I will manage it next time. thanks bro😉

  • @linco011235
    @linco011235 8 месяцев назад

    Nice demonstration of the Euler Lagrange equation in action. I am sure people learning CM would enjoy this. From a math perspective, The triangle inequality Logically proceeds the ideas in calculus so it is technically circular logic.

  • @mon.1
    @mon.1 Год назад

    Nice 👍

  • @simransandhu5757
    @simransandhu5757 Год назад

    Thanku for this video.....really helpful😊