Answer:
210 staples in each strip.
Step-by-step explanation:
The maximized value of the function is (c) 119/2
<h3>Maximization problem</h3>
Maximization problems are used to determine the optimal solution of a linear programming model
<h3>Objective function</h3>
The objective function is given as:

<h3>Constraints</h3>
The constraints are given as:



<h3>Graph</h3>
See attachment for the graph of the constraints
From the graph, the optimal solution is: (2.83, 2.83)
So, the maximized value is:



Approximate

Rewrite as a fraction

Hence, the maximized value of the function is (c) 119/2
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Answer:
oooooooo oooooooo ooo di letture 600, e poi. . ma tu sei in giro e di conseguenza di, e di conseguenza, ma 9 69. ma se vuoi. . ma se vuoi maggiori, ma se vuoi. .
Step-by-step explanation:
ma 9fgrlvmvmkkoded. e tu, 869y869 5y, ma se vuoi maggiori informazioni riguardo a
Step-by-step explanation:
Since it is asking for a perpendicular line, we take the reciprocal of the slope in the given equation to use as the slope for the perpendicular line.
In y = x + 2, m = 1. However, for a perpendicular line we flip and multiply by a negative 1.
(Example: If m = 3, we would take the reciprocal of it and it turns into m = -1/3. If m = - 1/4, we would take the reciprocal of it and it turns into m = 4.)
So, the m = 1 turns into a m = -1.
Now, you can use the point (4,-1) to form a point-slope equation first.
y-(-1) = -1(x-4)
Then, use basic algebra to form a slope-intercept form equation.
y + 1 = -x + 4
y = -x +3