0
The question cannot be answered because:
- there is no symbol shown between 3x and 5y,
- there is no information on the feasible region.
The question cannot be answered because:
- there is no symbol shown between 3x and 5y,
- there is no information on the feasible region.
The question cannot be answered because:
- there is no symbol shown between 3x and 5y,
- there is no information on the feasible region.
The question cannot be answered because:
- there is no symbol shown between 3x and 5y,
- there is no information on the feasible region.
What else can I help you with?
What is the maximum value of 3x plus 3y in the feasible region?
It would depend on the feasible region.
What is the minimum value of 3x plus 3y in the feasible region?
If we knew the values of 'x' and 'y', and the boundaries of the feasible region, we could answer that question quickly and easily.
What is the minimum value of 3x 4y in the feasible region?
To determine the minimum value of the expression (3x + 4y) in a feasible region, you typically need to evaluate the vertices of the region defined by any constraints. If you have specific constraints (like linear inequalities), you can graph them, find the vertices of the feasible region, and then substitute those vertex coordinates into the expression (3x + 4y) to identify the minimum value. Without specific constraints, it's impossible to provide a numerical answer.
What is the maximum and minimum value of the objective function for z3x 5y?
To determine the maximum and minimum values of the objective function ( z = 3x + 5y ), we need additional constraints, typically provided in the form of inequalities. Without these constraints, the values of ( z ) can be infinitely large or small, depending on the values of ( x ) and ( y ). If specific constraints are provided, we can use methods like linear programming or graphical analysis to find the maximum and minimum values within the feasible region defined by those constraints.
What is the maximum value of -3x plus 4y?
-3x+4y doesn't have a maximum value because you can plug in anything for x and anything for y. In fact, if you keep x=0 and you plug in larger and larger numbers for y, you get a larger and larger output--it's unbounded.
What is the maximum value of 3x plus 3y in the feasible region?
It would depend on the feasible region.
What is the maximum value of 3x + 3y in the feasible region?
To find the maximum value of 3x + 3y in the feasible region, you will need to determine the constraints on the variables x and y and then use those constraints to define the feasible region. You can then use linear programming techniques to find the maximum value of 3x + 3y within that feasible region. One common way to solve this problem is to use the simplex algorithm, which involves constructing a tableau and iteratively improving a feasible solution until an optimal solution is found. Alternatively, you can use graphical methods to find the maximum value of 3x + 3y by graphing the feasible region and the objective function 3x + 3y and finding the point where the objective function is maximized. It is also possible to use other optimization techniques, such as the gradient descent algorithm, to find the maximum value of 3x + 3y within the feasible region. Without more information about the constraints on x and y and the specific optimization technique you wish to use, it is not possible to provide a more specific solution to this problem.
What is the maximum value of 3x 4y in the feasible region?
Oh, dude, the maximum value of 3x + 4y in the feasible region is like finding the peak of a mountain in a math problem. You gotta plug in the coordinates of the vertices of the feasible region and see which one gives you the biggest number. It's kinda like finding the best topping for your pizza slice in a land of math equations.
What is the minimum value of 3x plus 5y in the feasible region?
It is 18.
What is the minimum value of 3x plus 3y in the feasible region?
If we knew the values of 'x' and 'y', and the boundaries of the feasible region, we could answer that question quickly and easily.
What is the minimum value of 3x 4y in the feasible region?
To determine the minimum value of the expression (3x + 4y) in a feasible region, you typically need to evaluate the vertices of the region defined by any constraints. If you have specific constraints (like linear inequalities), you can graph them, find the vertices of the feasible region, and then substitute those vertex coordinates into the expression (3x + 4y) to identify the minimum value. Without specific constraints, it's impossible to provide a numerical answer.
What is the minimum value of 3x plus 5y in the feasible region (07)(37)(63)(60)?
It is 18.
What is the maximum and minimum value of the objective function for z3x 5y?
To determine the maximum and minimum values of the objective function ( z = 3x + 5y ), we need additional constraints, typically provided in the form of inequalities. Without these constraints, the values of ( z ) can be infinitely large or small, depending on the values of ( x ) and ( y ). If specific constraints are provided, we can use methods like linear programming or graphical analysis to find the maximum and minimum values within the feasible region defined by those constraints.
What is the maximum value of -3x plus 4y?
-3x+4y doesn't have a maximum value because you can plug in anything for x and anything for y. In fact, if you keep x=0 and you plug in larger and larger numbers for y, you get a larger and larger output--it's unbounded.
F(x) = | sin 3x | -3 find the maximum and minimum value?
if you have any doubts ask
What is the absolute value of 3x-5?
8
3x plus 8 -1?
It can also be written as 3x + 7. The value of the expression will depend on the value of x.
