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Total marks: 20
Lecture # 12 to 17
Due date: May 27, 2014
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Q1: Find three positive numbers whose sum is 54 and whose product is as large as possible. Marks = 10
Q2: Let and R is the triangular region with vertices (0, 0), (2, 0) and (2, 2). Find the interior and boundary points only at which the absolute extrema of f(x, y) can occur. Marks = 10
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plz mth 301 ki assiment ka solution upload kr de
Dear Students Don’t wait for solution post your problems here and discuss ... after discussion a perfect solution will come in a result. So, Start it now, replies here give your comments according to your knowledge and understandings....
dear i get (o,o) critical point in interior of the domain
it is possible that interior point could be 0,0
result how to get the value of the funtion f(0,0)
plz check answer is right
diff partially w.r.t 'x' and 'y' we get
f_x (x,y)=54y-2xy-((y)^(2)... (i)
f_y (x,y)=54-x-x^2-2xy...... (ii)
since given that
Again partially diff w.r.t x,y
f_xx = -2y,f_xx(18,18)= -36
f_yy = -2x,f_yy(18,18)= -36
f_xy = 54-2x-2y f_xy(18,18)= -18
product will be max
D = f_xx (18,18) f_yy (18,18) f^2 (18,18)
plz mth 301 kiassiment 1 ka solution upload kre
ab koi question 2 ka idea day den plzzzzzzzzzzzzz
kindly koi 2nd ques ka ans bta dy i have done but answer is not conform....
koi to solution bata de 2 question ka plzzzzzzzzzzzzzzzzzzzzzzzzzzzzz
suppose vertices are O(0,0),A(2,0),B(2,2)
For interior points with respect to x:
Interior points with respect y:
for the boundary points we take on the segment OA
Regarded as function of x denied on the closed interval (2<=x<=2) its extreme value may be occur at the end point x=2 and so on which corresponded to the point (2,0) and (2,2)
On segment OB x=0 and V(y)=(0,y)=3y
Using symmetric form possible points are also these (0,0)(2,0)(2,2)
The interior point of AB y=2-x
Points are (2,2)
u did it wrong Aisha