26:26

R23 (UNIT - 2) (JNTU K) DE & VC SHORT ANSWER QUEESTIONS

27:27

6. VERIFICATION OF GREEN'S THEOREM

28:50

R23 DE & VC UNIT 1 VSAQS PART A(2M)

09:14

39. PROBLEMS ON NATURAL GROWTH LAW.

08:39

37. STATEMENT OF NATURAL GROWTH & DECAY LAWS.

10:30

38. PROBLEMS ON NATURAL GROWTH LAW (BACTERIA PROBLEMS)

14:24

36. NEWTON'S LAW OF COOLING - EXAMPLE.

16:28

35. NEWTONS LAW OF COOLING PROBLEM

13:07

34. NEWTONS LAW OF COOLING (STATEMENT )

13:48

11. SOLVE xy(1+ xy²)dy/ dx = 1.(BERNOULLI'S IN 'X').

21:51

10 SOLOVE dy/dx + y.Tanx = y³secx. ( Bernoulli's ).

17:37

9. SOLVE x.dy/dx + y = x³y⁶.

08:25

8. BERNOULLI'S EQUTIONS - PROCEDURE TO REDUCE IT TO LINEAR DIFFERENTIAL EQUATION.

08:50

7 SOLVE (x + 1 )dy/dx - y = e³ˣ( x+ 1 )².

12:36

6. SOLVE (1 + y²) + ( x - exp(tan⁻¹y))dy/dx = 0.( linear in x).

11:03

5. SOLVE (1 + y² )dx = (tan⁻¹y - x )dy.( LINEAR DIFFERENTIAL EQUATIONS IN 'X)'.

17:59

4. SOLVE xcosx dy/dx + ( xsinx + cosx) y = 1.

17:44

3. SOLVE dy / dx + y/ xlogx = sin2x/ logx. (LINEAR DIFFERENTIAL EQUATIONS)

13:36

2. Solve ( 1 - x² ) dy/dx + xy = ax.( Linear D. E.).

15:07

1. DIFFERENTIAL EQUATIONS OF FIRST ORDER --- INTRODUCTION.

26:14

8. Show that (b - a) / 1+b² ‹ tan-¹b - tan-¹a ‹ (b - a)/1+a² using Lagrange's mean value theorem.

12:21

7. STAEMENT OF LAGRANGE'S MEAN VALUE THEOREM and verify for logx on [ 1,e ].

12:24

6. VERIFY THE ROLLE'S THEOREM FOR THE FUNCTION log(x²+ab / x(a+b) ) on (a , b).

15:36

5. VERIFY THE ROLLE'S THEOREM FOR THE FUNCTION (x + 2)³(x - 3)⁴ on ( -2 3).

11:32

4. VERIFY THE ROLLE'S THEOREM FOR THE FUNCTION sinx/eˣ on (0 π).

12:45

3. VERIFY THE ROLLE'S THEOREM FOR THE FUNCTION x(x+3)e⁻ˣ/² on (-3 0).

16:39

2.STATEMENT OF ROLLE'S THEREOM AND EXAMPLE

15:59

R23 JNTU K MATHS : 1. INTRODUCTION TO CALCULUS (MEAN VALUE THEOREMS)

12:06

28. EXAMPLE ON LAGRANGE'S METHOD

08:39

27. EXAMPLE ON LAGRANGE'S METHOD

08:50

26. MAXIMA AND MINIMA BY LAGRANGE'S METHOD

12:14

25. Discuss the MAXIMA AND MINMA of x⁴ + y⁴ - 2x² + 4xy - 2y².

20:24

24. Find MAXIMA AND MINMA of x³y²(1 - x - y).

44:55

1.ESTIMATIONS: CONFIDENCE INTERVAL FOR POPULATION MEAN AND POPULATION PROPORTION---- 95 % & 99% .

20:14

12. IF P(A) = 1/3, P(B) = 1/4 AND P(AUB) = 1/2 THEN FIND P(A/B), P(B/ A^c) and P(A^c / B^c)

09:36

11. PROBLEM ON CONDITIONAL PROBABILITY

14:13

23. MAXIMA AND MINIMA PRACTICE PROBLEM - ENGINEERING MATHS

13:56

22. FIND MAXIMA AND MINIMA OF SinX + SinY + Sin (X + Y)

14:19

16. FOURIER EXPANSION OF |X| ON ( -π , π ).

12:11

17. FOURIER SERIES OF √ (1 - COSX ) ON (-π , π).

14:37

15. FOURIER SERIES EXPANSIONS OF EVEN & ODD FUNCTIONS on (-π, π ).

00:12

HAPPY NEW YEAR TO ALL MY SUBSCRIBERS

30:10

24. PROBLEMS ON INVERSE Z - TRANSFORMATIONS USING PARTIAL FRACTIONS.

07:49

19. SECOND SHIFTING THEOREM ON INVERSE LAPLACE TRANSFORM WITH EXAMPLE PROBLEM.

29:30

18. INVERSE LAPLACE TRANSFORMATIONS USING PARTIAL FRACTIONS

07:30

21. SECOND SHIFTING THEOREM ON LAPLACE TRANSFORMS WITH EXAMPLE

15:28

20. UNIT STEP FUNCTION AND ITS LAPLACE TRANSFORMATION AND PROBLEMS ON UNIT STEP FUNCTION, ENG. MATH

11:33

19. If f(t) = |t - 1| + | t + 1|, then find L[ f(t)].

11:50

18. LAPLACE TRANSFORMATION OF PIECEWISE CONTINUOUS FUNCTIONS

06:32

33. FIND THE VALUE OF "ʎ" IF (XY² + ʎ X²Y) dX + (X + Y) X² dY = 0 IS EXACT. ALSO, SOLVE IT.

20:38

19. TO FIND EXTREME VALUES OF X^2 Y + XY^2 - aXY

10:39

18. Solve Lagrange's P. D. E. (Y^2 + Z^2)p - XY q + ZX = 0

10:37

21. EXAMINE THE MAXIMA AND MINIMA OF X^3 + Y^3 - 3aXY

05:53

20. FIND MAXIMUM OR MINIMUM VALUES OF THE FUNCTION a^2 - X^2 - Y^2.

16:40

18. FIND MAXIMA AND MINIMA OF X^3 + 3XY^2 - 3X^2 - 3Y^2 + 4

13:03

17. FIND MAXIMUM AND MINIMUM OF XY + a^3/X + a^3/Y.

11:43

16. MAXIMA AND MINIMA OF A FUNCTION WITH TWO VARIABLES : PROCEDURE

15:34

శ్రీ వెంకటేశ్వర జంతు ప్రదర్శనశాల - తిరుపతి : శ్రీలేఖ

33:32

17. REVISION OF GRADIENT - UNIT NORMAL, ANGLE BETWEEN TWO SURFACES AND DIRECTIONAL DERIVATIVES.

08:22

14. F - TEST OF DIFFERENCE OF VARIANCES : EXAMPLE