u=u[x(e,n),y(e,n)] and v=v[x(e,n),y(e,n)] Using the chain rule of partial derivatives, we get Jacobian of the transformation, J. The relation between area (A) of 2D three noded triangular element and Jacobian is given by _____

of 2D three noded triangular element and Jacobian is given by _____a) A=1*|detJ|

u=u[x(e,n),y(e,n)] and v=v[x(e,n),y(e,n)] Using the chain rule of par

1.	u=u[x(e,n),y(e,n)] and v=v[x(e,n),y(e,n)] Using the chain rule of partial derivatives, we get Jacobian of the transformation, J. The relation between area (A) of 2D three noded triangular element and Jacobian is given by _____
A.	of 2D three noded triangular element and Jacobian is given by _____a) A=1*\|detJ\|
B.	A=(1/3)*\|detJ\|
C.	A=0.5*\|detJ\|
D.	A=2*\|detJ\|
Answer» D. A=2*\|detJ\|

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u=u[x(e,n),y(e,n)] and v=v[x(e,n),y(e,n)] Using the chain rule of partial derivatives, we get Jacobian of the transformation, J. The relation between area (A) of 2D three noded triangular element and Jacobian is given by _____

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