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Physics and Mathematics problem by (AB)
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6:40
Two charged sphere A and B repeal each other and a uncharged sphere C is touched with A and place in
4:30
A charge particle mass m and charge q is released in electric field E . then find kineticenergy ?
6:39
Express Integration x^m * ( 1- x^n )^p * dx In term of gamma funcion
6:27
Prove that : integration 0 to 1 y^ ( q -1 ) * ( log 1/y )^p-1 * dy = Gamma(p) / q^q
11:01
Prove that : INtegration 0 to 1 { x^m * ( logx )^n * dx } = [ (-1)^-n * n! ] / ( m+ 1 )^n+1
1:48
Solution of : Integration x * e^2x = ?
2:23
Solution of : integration { x^3 / ( x^2 + 1 ) } = ?
20:25
Solution of : integration 0 to 1 { ( 1- x^4 )^(3/4) / ( 1 + x^4 )^2 } * dx = (1/2^9/4) B(7/4 ,1/4 )
9:25
( 84 ) Solution of : integration ( 2ax - x^2 )^(1/2) * dx = ?
3:04
( 83 ) Solution of : integration dx / { ( x + 3 ) * (x + 2 )^1/2 } = ?
13:47
Solution of : integration 0 to infinity { x^m-1 * dx / ( a + bx)^m+n } = (1/a^n *b^m ) * beta( m,n )
7:53
Prove that : Beta(p,q) = integration 0 to infinity { ( y^q-1 ) * dy/ ( 1 + y )^p+q } = ?
10:56
( 82 ) Solution of : integration sin^2x * cos^4x * dx = ?
3:47
What is the value of K = ? , when ( sin@ + cosec@ )^2 + ( cos@ + sec@ ) ^2 = K + tan^2@ + cot^2@
3:42
If sin@ = { 2pq / p^2 + q^2 } thenfind sec@ - tan@ = ?
6:22
Solution of : 2y * dx + x ( 2 logy - y ) * dy = 0
3:50
If tan^2@ = 1- e^2 then calculate the value of sec@ + tan^3@ * cosec@ = ?
5:13
Solution of : lim x tens to 0 { ( ae^x - b ) / x } = 2 then find the value a , b = ?
3:01
Solution of : lim x tens to 0 { [ ( n + 2 )! + ( n + 1 )! ] / [ ( n + 2)! - ( n + 1)! ] } = ?
2:34
Solution of : lim x tens to 0 { e^x -1 - x } / x^2 = ?
5:56
Solution of : if sin^6 @ + cos^6 @ + K cos^2(2@) = 1 then find out K = ?
6:13
If sec∆ - tan∆ = (a + 1 ) / ( a - 1 ) ; then cos∆ = ?
4:02
If { 2sin@ /( 1 + cos@ + sin@ ) } = x then {( 1 - cos@ + sin@ ) / ( 1 + sin@ )} = ?
2:58
If sinA = ( 3/5 ) , tanB = ( 1/2 ) then the value of : 8 tanA - (5)^1/2 secB = ?
1:52
( 81 ) Solution of : integration cos^3x * sin^5x * dx = ?
6:10
Solution of : Beta( 7/2 , -1/2 ) = ?
3:51
Solution of : Gamma( -7/2 ) = ?
5:53
( 80 ) Solution of : Integration ( 3x +1 ) * dx / { ( 8 - 2x - x^2 ) ^1/2 } = ?
8:22
( 79 ) Solution of : integration { dx / ( 7 + 5 cosx ) } = ?
5:22
( 78 ) Solution of : integration { dx / ( 1 - cosx - sinx ) } * dx = ?
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