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0:09:49
Find Partial Derivative f(x,y)=(sin(x^3+y^3)/(x^2+y^2 ) (x,y)≠(0,0) 0 (x,y)=(0,0)
0:10:26
Use the limit definition of partial derivative f(x,y)=1-x+y-3x^2 y ∂f/∂x,∂f/( ∂y), at (1,2)
0:04:10
Let f be function defined by f(x)=f(x)=∑_(n=1)^∞x^n/n for all x such that (-1,1)Then f'(x)??
0:08:38
Which of the following equations has the greatest number of real solutions? GRE/ AJK PSC MATH
0:06:14
The region bounded by the curves y = x and y= x^2 The volume of the resulting solid of revolution is
0:06:23
Which of the following is NOT a group?
0:05:11
Let V and W be 4dimensional subspaces of a 7dimensional vector space X. find the dimension of V ∩W?
0:06:27
Sofia and Tess will each randomly choose one of the 10 integers from1 to 10 What is the probability
0:04:53
√ (x+3)^2+(y-2)^2 = √ (x-3)^2 +y^2 In the XY-plane, the set of points whose coordinates satisfy the
0:00:31
Introduction to the Math Experts Channel.
0:12:17
What is the Area of an Equilateral Triangle Whose Inscribe circle has a radius of 2?
0:04:02
Which of the following shows the numbers 2^1/2, 3^1/3 and 6^1/6 in increasing order
0:25:41
The static deflection y(x) of a uniform beam | EI d^4y/dx^4 =w(x)
0:14:21
Solve by Laplace Transform y'+y=f(t),y(0)=5, f(t) = 0 and 3cost
0:08:10
Solve By Inverse Laplace Transform L^(-1) [1/(S-4) e^(-2S) ] and L^(-1) [S/(S^2-9) e^(-π/2 S) ]
0:02:46
∫_(e^(-3))^(e^(-2) [1/(x log x ) dx / Past Paper PSC Lecturer math / GAT Subject / GRE
0:02:57
Lim x →0 [COS(ax)-1/x^2] | PSC/ GAT Subject / GRE Subject / FPSC / Lecturer Math Past Solved Papers.
0:06:20
2nd Translation Theorem (2nd Shift Theorem) | With Proof
0:09:34
Laplace Transform | Unit step function (Heaviside function) | Compact form | Piecewise function
0:12:34
Laplace Transform L[1/(s^2 + k^2)^2] | Detail Explanation.
0:05:36
Laplace transform of e^(t) f(t-T) | Detail Explanation
0:20:50
Convolution Theorem Proof | Laplace Transform of Integrals | Changing the Order of Integration.
0:11:01
Solve the IVP by Laplace Transform x^''+16x=COS4t, x(0)=0, x'(0)=1 | Detail Explanation.
0:07:02
DERIVATIVES OF A LAPLACE TRANSFORM | GENERAL DERIVATION | d/ds(F(s)). | Full Detail Explanation.
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