I am having difficulty with this problem.
In a 3rd world country there is a disaster. Though food is provided by some humanitarian orginizations, containers are needed to hold food. We need to make lunch boxes for the people.
1- draw a rectangle and label the lenght 8 1/2 inches and the width 11 inches. Put a square at each corner and lable each side of the square x.
2-Draw the lunch box in 3 dimension
3- Find the volumc of the open box, v(x) when the side of each squar is x inches long.
4- find v(x) when
x=1 inch
x=1 1/2 inch
x=2 inches
x=3 inches
5- State the length of the side x that will give the maximum volume based on the previous question.
6- State the area function, A(x) of the bottom of the box in terms of x.
7- State the x and y-coordinates of the vertex of the area function A(x) from the previous question.
8- Does the vertex give the maximum or minimum when we graph A(x).
9- Does this vertex help you design the lunch box that will hold the most food?
In a 3rd world country there is a disaster. Though food is provided by some humanitarian orginizations, containers are needed to hold food. We need to make lunch boxes for the people.
1- draw a rectangle and label the lenght 8 1/2 inches and the width 11 inches. Put a square at each corner and lable each side of the square x.
2-Draw the lunch box in 3 dimension
3- Find the volumc of the open box, v(x) when the side of each squar is x inches long.
4- find v(x) when
x=1 inch
x=1 1/2 inch
x=2 inches
x=3 inches
5- State the length of the side x that will give the maximum volume based on the previous question.
6- State the area function, A(x) of the bottom of the box in terms of x.
7- State the x and y-coordinates of the vertex of the area function A(x) from the previous question.
8- Does the vertex give the maximum or minimum when we graph A(x).
9- Does this vertex help you design the lunch box that will hold the most food?