In Problems 39-47, construct a mathematical model in the form of a linear programming problem. Do not solve. Human nutrition. A dietician arranges a special diet using foods L , M , and N . The table gives the nutritional contents and cost of 1 ounce of each food. The diet’s daily requirements are at least 400 units of calcium, at least 200 units of iron, at least 300 units of vitamin A , at most 150 units of cholesterol, and at most 900 calories. How many ounces of each food should be used in order to meet the diet’s requirements at a minimal cost?
In Problems 39-47, construct a mathematical model in the form of a linear programming problem. Do not solve. Human nutrition. A dietician arranges a special diet using foods L , M , and N . The table gives the nutritional contents and cost of 1 ounce of each food. The diet’s daily requirements are at least 400 units of calcium, at least 200 units of iron, at least 300 units of vitamin A , at most 150 units of cholesterol, and at most 900 calories. How many ounces of each food should be used in order to meet the diet’s requirements at a minimal cost?
In Problems 39-47, construct a mathematical model in the form of a linear programming problem. Do not solve.
Human nutrition. A dietician arranges a special diet using foods
L
,
M
,
and
N
. The table gives the nutritional contents and cost of
1
ounce of each food. The diet’s daily requirements are at least
400
units of calcium, at least
200
units of iron, at least
300
units of vitamin
A
, at most
150
units of cholesterol, and at most
900
calories. How many ounces of each food should be used in order to meet the diet’s requirements at a minimal cost?
Find the area of the figure.
A =
4 m
11 m
13 m
5 m
Find the exact values of sin(2u), cos(2u), and tan(2u) given
2
COS u
where д < u < π.
2
(1) Let R be a field of real numbers and X=R³, X is a vector space over R, let
M={(a,b,c)/ a,b,cE R,a+b=3-c}, show that whether M is a hyperplane of X
or not (not by definition).
متکاری
Xn-XKE
11Xn-
Xmit
(2) Show that every converge sequence in a normed space is Cauchy sequence but
the converse need not to be true.
EK
2x7
(3) Write the definition of continuous map between two normed spaces and write
with prove the equivalent statement to definition.
(4) Let be a subset of a normed space X over a field F, show that A is bounded set iff
for any sequence in A and any sequence in F converge to zero the
sequence converge to zero in F.
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College Algebra with Modeling & Visualization (5th Edition)
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