For a homogenous function if critical points exist the value at critic – McqOptions

MCQOPTIONS

1.	For a homogenous function if critical points exist the value at critical points is
A.	1
B.	equal to its degree
C.	0
D.	-1
Answer» C. 0

Discussion

No Comment Found

Related MCQs

F(X,_Y)_=_SIN(Y‚ÄÖ√Ñ√∂‚ÀÖ√Ñ‚ÀÖ√´X)X<SUP>3</SUP>_+_X<SUP>2</SUP>Y_FIND_THE_VALUE_OF_F<SUB>X</SUB>_+_F<SUB>Y</SUB>_AT_(X,Y)=(4,4)?$#
A foil is to be put as shield over a cake (circular) in a shape such that the heat is even along any diameter of the cake?
<p>For homogenous function the linear combination of rates of independent change along x and y axes is</p>
<p>For homogenous function with no saddle points we must have the minimum value as</p>
<p>For a homogenous function if critical points exist the value at critical points is</p>
<p>A non-polynomial function can never agree with eulers theorem</p>
<p>f(x, y) = x3 + xy2 + 901 satisfies the Eulers theorem</p>