Question

You are planning to make an open rectangular box from a 9in by 17in piece of...

You are planning to make an open rectangular box from a 9in by 17in piece of cardboard by cutting congruent squares from the corners and folding up the sides. What are the dimensions of the box of largest volume you can make this​ way, and what is its​ volume?

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
You are planning to make an open rectangular box from a 19in by 37 ​-in. piece...
You are planning to make an open rectangular box from a 19in by 37 ​-in. piece of cardboard by cutting congruent squares from the corners and folding up the sides. What are the dimensions of the box of largest volume you can make this​ way, and what is its​ volume? The dimensions of the box of the maximum volume are
10. You are planning to make an open rectangular box from a 16-in. – by -20...
10. You are planning to make an open rectangular box from a 16-in. – by -20 in. piece of cardboard by cutting congruent squares from the corners and folding up the sides. What square side length, x, gives the box of largest volume you can make this way. Draw a picture. SHOW WORK. X (2 decimal places): _______________________ 11. Given the velocity ds/dt and initial position of an object moving along a coordinate line at position at time t, find...
An open box is formed from a piece of 8 by 10 inch cardboard by cutting...
An open box is formed from a piece of 8 by 10 inch cardboard by cutting out corners and folding up the sides. Find the maximum volume of the box formed this way and give the dimensions.
A box is created by cutting squares from the corners of a 12inch by 12inch piece...
A box is created by cutting squares from the corners of a 12inch by 12inch piece of cardboard and folding the sides up. What is the largest possible volume of the box?
A rectangular box with an open top is to be made from a 13 -in.-by- 48...
A rectangular box with an open top is to be made from a 13 -in.-by- 48 -in. piece of cardboard by removing small squares of equal size from the corners and folding up the remaining flaps. What should be the size of the squares cut from the corners so that the box will have the largest possible volume?
A rectangular piece of cardboard measuring 14 cm by 12 cm is made into an open...
A rectangular piece of cardboard measuring 14 cm by 12 cm is made into an open box by cutting squares from the corners and turning up the sides. The volume of the box is 144 cm3 . Find the dimensions of the box. Include an algebraic solution for full marks.
Rectangular box is made from a piece of cardboard that is 24 inches long and 9...
Rectangular box is made from a piece of cardboard that is 24 inches long and 9 inches wide by cutting out identical squares from the four corners and turning up the sides. Find the dimensions of the box of maximum volume. What is this maximum volume?
An open box is made out of a 10-inch by 18-inch piece of cardboard by cutting...
An open box is made out of a 10-inch by 18-inch piece of cardboard by cutting out squares of equal size from the four corners and bending up at the sides. find the dimensions of the resulting box that has the largest volume. asking for: Dimensions of the bottom of the box: _ * _ height of box:
An open box is to be made from a 2-meters by 6-meters piece of cardboard by...
An open box is to be made from a 2-meters by 6-meters piece of cardboard by cutting out squares of equal size from the four corners and bending up the sides. Find the dimensions of the box that would give the largest volume? Justify your answer by displaying all work. Make sure to display the proper formulas for the length and width in terms of x.
An open top box is to be made by cutting small congruent squares from each corner...
An open top box is to be made by cutting small congruent squares from each corner of a 12x12in sheet of cardboard and folding up sides. Whag dimensions would yield max volume, using calculus?