In Exercises 30-33 , find the absolute maximum and minimum values of each function, subject to the given constraints. k ( x , y ) = x 2 − y 2 + 4 x − 4 y ; 0 ≤ x ≤ 3 , y ≥ 0 , and x + y ≤ 6
In Exercises 30-33 , find the absolute maximum and minimum values of each function, subject to the given constraints. k ( x , y ) = x 2 − y 2 + 4 x − 4 y ; 0 ≤ x ≤ 3 , y ≥ 0 , and x + y ≤ 6
Solution Summary: The author explains how to calculate the absolute maximum and minimum value of the function k(x,y).
Find the minimum value of f(₁.₂.₁) = x₁ + 2xy + xy subject to the following constraints. Write the exact answer. Do not round, if the function has no minimum
value, write None
Answer
Correct
Minimar
*1+34 28
3x₁+x) 29
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The maximum number of zeros for a quartic function is:
2
O
4
3
1
Exercise 6.5. Find the extreme values of the following function and see if it is a maximum or a
minimum. Also calculate the minimum value of the function. Plot the function and check your
solution.
f(x₁,x,,x₁) = x + 3x -3x₁x₂ + 4x₂x₁ +6x²
Solution: x1-0, x2-0, X3-0, f(x)=0
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