filmov
tv
Prove the function f:Z x Z → Z given by f(m,n) = 2m - n is Onto(Surjective)
Показать описание
Prove the function f:Z x Z → Z given by f(m,n) = 2m - n is Onto(Surjective)
0:03:58
Prove the function f:Z x Z → Z given by f(m,n) = 2m - n is Onto(Surjective)
0:04:34
Proving the Function f(z) = 3x + y + i(3y - x) is Entire using the Cauchy Riemann Equations
0:04:03
Prove the function f:Z^+ → Z given by f(n) = (-1)^n * n is Injective(one-to-one)
0:02:06
Cauchy-Riemann Equations: Proving a Function is Nowhere Differentiable 1
0:04:41
Show that the function 𝒇(𝒛)=𝒔𝒊𝒏𝒙 𝒄𝒐𝒔𝒉𝒚+𝒊𝒄𝒐𝒔𝒙 𝒔𝒊𝒏𝒉𝒚 is analytic everywhere || Complex Analysis...
0:06:32
SHOW THAT THE FUNCTION w=e^x(cosy+i siny) is Analytic, Hence find the derivative #e^x(cosy+isiny)
0:28:11
Problem to prove the function f(z) is continuous and satisfies the Cauchy Riemann Equations and deri
0:07:06
Analytic Function: Show that f(z) = z̄ is continuous at z= zₒ but not analytic there.
0:18:13
Examples on Analytic function ( Cauchy-Reimann equations )
0:06:34
How to prove that function f(z) = z^3 is analytic by using CR equations/ Cauchy's Riemann Equat...
0:01:00
Show that function f(z) is analytic #shorts
0:05:47
Cauchy-Riemann Eqs: Show that f(z)=z^3 is Analytic everywhere and hence obtain its derivative.
0:06:32
Show f(z) = √|xy| is not analytic at origin although the C-R equations are satisfied at that point....
0:08:09
Prove that the function f(z) = |z|² is continuous everywhere but is nowhere.... | Complex analysis |...
0:08:49
Prove that if f(z) is analytic at z_0, then f(z) is continuous at z_0.
0:04:46
@btechmathshub7050S.T f(z)=e^x(cosy+isiny) is Holomorphic(Analytic) n find its derivative
0:09:48
Analytic: Show that the function f(z)=sin x cosy + icosx sinhy is an analytic at every point.
0:09:01
@btechmathshub7050Find whether f(z)=x-iy/x²+y² is analytic or not
0:00:56
show that f(z)=conjugate of z is not analytic function | complex analysis
0:04:20
If u=f(y-z z-x x-y) prove that Әu/Әx + Әu/Әy + Әu/Әz = 0 PARTIAL DIFFERENTIATION
0:07:57
Show that |z|² only differentiable at origin |Analyticity of a complex function | Complex Analysis
0:03:46
Discuss the analyticity of a function f(z)=|z|^2|| C-R equations
0:10:59
Show that necessary condition for a function f(z)=u(x,y)+v(x,y) to be analytic
0:19:35
Problem to prove that the given f(z)is analytic at the radius of the curve and Non Analytic at y=ax3
Комментарии