First Name. Your Response. A piece of cardboard measuring 13 inches by 11 inches is formed into an open-top box by cutting squares with side length x from each corner and folding up the sides. Find a formula for the volume of the box in terms of x b. A cardboard box manufacturer wishes to make open boxes from rectangular pieces of cardboard with dimensions 40 cm by 60 cm by cutting equal squares from the four corners and turning up the sides.

Find the length of the side of. An open box is formed from a piece of cardboard 12 inches square by cutting equal squares out of the corners and turning up the sides, find the dimensions of the largest box that can be made in this way.

**Finding Function to Represent Volume of Open Top Box**

If an open box is made from a tin sheet 7 in. Round your answers to two. A rectangular piece of cardboard measuring 12 cm by 18 cm is to be made into a box with an open top by cutting equal size squares from each corner and folding up the sides.

Let x represent the length of a side of each square in. An open box is made from a square piece of sheet metal 19 inches on a side by cutting identical squares from the corners and turning up the sides.

Express the volume of the box, V, as a function of the length of the side of the. An open box is to be made from a eighteen-inch by eighteen-inch square piece of material by cutting equal squares from the corners and turning up the sides see figure. Find the volume of the largest box that can be made. A box with no top is to be constructed from a piece of cardboard whose length measures 6 inch more than its width.

The box is to be formed by cutting squares that measure 2 inches on each side from the four corners an then folding. An open box of maximum volume is to be made from a square piece of cardboard, 24 inches on each side, by cutting equal squares from the corners and turning up the sides to make the box.

An open box is to be made out of a inch by inch piece of cardboard by cutting out squares of equal size from the four corners and bending up the sides. Find the dimensions of the resulting box that has the largest volume. An open-topped box can be created by cutting congruent squares from each of the four corners of a piece of cardboard that has dimensions of 20cm by 30cm and folding up the sides.An open top box is made by cutting congruent squares from the corners of a 12 inch by 9 inch sheet of cardboard and then folding the sides up to create the box.

What are the dimensions of the box which contains the largest volume? First Name. Your Response. A cardboard box manufacturer wishes to make open boxes from rectangular pieces of cardboard with dimensions 40 cm by 60 cm by cutting equal squares from the four corners and turning up the sides.

Find the length of the side of. An open box is formed from a piece of cardboard 12 inches square by cutting equal squares out of the corners and turning up the sides, find the dimensions of the largest box that can be made in this way. If an open box is made from a tin sheet 7 in. Round your answers to two. A rectangular piece of cardboard measuring 12 cm by 18 cm is to be made into a box with an open top by cutting equal size squares from each corner and folding up the sides.

Let x represent the length of a side of each square in. An open box is to be made from a eighteen-inch by eighteen-inch square piece of material by cutting equal squares from the corners and turning up the sides see figure. Find the volume of the largest box that can be made. An open box is made from a square piece of sheet metal 19 inches on a side by cutting identical squares from the corners and turning up the sides.

### An open rectangular box is to be made by cutting equal squares

Express the volume of the box, V, as a function of the length of the side of the. A box with no top is to be constructed from a piece of cardboard of sides A and B by cutting out squares of length h from the corners and folding up the sides. An open box is to be made out of a inch by inch piece of cardboard by cutting out squares of equal size from the four corners and bending up the sides.

Find the dimensions of the resulting box that has the largest volume.

An open box of maximum volume is to be made from a square piece of cardboard, 24 inches on each side, by cutting equal squares from the corners and turning up the sides to make the box. An open-topped box can be created by cutting congruent squares from each of the four corners of a piece of cardboard that has dimensions of 20cm by 30cm and folding up the sides. Determine the dimensions of the squares that must. An open boxno more than 5 cm in height, is to be formed by cutting four identical squares from the corners of a sheet metal 25 cm by 32 cm, and folding up the metal to form sides.

The capacity of the box must be cm. You can view more similar questions or ask a new question. Questions Calculus An open top box is made by cutting congruent squares from the corners of a 12 inch by 9 inch sheet of cardboard and then folding the sides up to create the box. Similar Questions calculus 7.

Changes in soil quality following poplar shortFind the length of the side of asked by Jeff on July 30, Calculus An open box is formed from a piece of cardboard 12 inches square by cutting equal squares out of the corners and turning up the sides, find the dimensions of the largest box that can be made in this way. Round your answers to two asked by Jacob on March 8, Math A rectangular piece of cardboard measuring 12 cm by 18 cm is to be made into a box with an open top by cutting equal size squares from each corner and folding up the sides.

Let x represent the length of a side of each square in asked by NR on March 23, math- calculas An open box is to be made from a eighteen-inch by eighteen-inch square piece of material by cutting equal squares from the corners and turning up the sides see figure.

Mathematics An open box is made from a square piece of sheet metal 19 inches on a side by cutting identical squares from the corners and turning up the sides. Express the volume of the box, V, as a function of the length of the side of the asked by sexana on December 3, Calculus A box with no top is to be constructed from a piece of cardboard of sides A and B by cutting out squares of length h from the corners and folding up the sides.

Determine the dimensions of the squares that must asked by Cadmus on January 11, Math An open boxno more than 5 cm in height, is to be formed by cutting four identical squares from the corners of a sheet metal 25 cm by 32 cm, and folding up the metal to form sides.If you click the accept button, our partners will collect data and use cookies for ad personalization, tracking and measurement.

We can look at the graph again to see that the x values that cause a volume bigger than are those between 0. Since those greater than Register Login Username. After you have consented to cookies by clicking on the "Accept" button, this web site will embed advertisement source code from Google Adsensean online advertising service of Google LLC "Google" and you will see personalized advertisements by Google and their ad technology partners here a list.

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## Help with an optimization word problem using Calculus..?

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Please Help! What is the domain of this function? Again a number puzzle. Multiply in writing.

Inovacel s23f desbloquearLoads of fun printable number and logic puzzles. Feature Questions 1 - Started 8th May If a question is ticked that does not mean you cannot continue it. Should you consider anything before you answer a question? Historical post!If the squares cut from the corners are hxxh inches The open-top box will have a height of h a width of h and a length of h.

Therefore the maximum volume is achieved by by cutting out squares that are 6xx6 inches from the corners of the larger sheet. An open -top box is to be made by cutting small congruent squares from the corners of a byin. How large should the squares cut from the corners be to make the box hold as much as possible?

Alan P. Apr 27, Related questions How do you find two numbers whose difference is and whose product is a maximum?

How do you find the dimensions of a rectangle whose area is square meters and whose How do you find the dimensions of the rectangle with largest area that can be inscribed in a Question b1. The fencing for the north and south How do you find the volume of the largest right circular cone that can be inscribed in a sphere How do you find the dimensions of a rectangular box that has the largest volume and surface area What are the dimensions of a box that will use the minimum amount of materials, if the firm How do you find the dimensions that minimize the amount of cardboard used if a cardboard box See all questions in Solving Optimization Problems.

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Coste italiane: balneabile il 67,9%Reset your password if you forgot it. Algebra: Inequalities, trichotomy Section. Solvers Solvers.

Lessons Lessons. Answers archive Answers. Click here to see ALL problems on Inequalities Question : An open-topped box can be created by cutting congruent squares from each of the four corners of a piece of cardboard that has dimensions of 20cm by 30cm and folding up the sides. Dimensions x and y Uniform sidelength of each square, w Volume of box, v w is also how high or tall the box. Make the substitutions and simplify from and the equation becomes. You can try looking for zeros or roots based on Rational Roots theorem.

The practical factorizations which would be useful for the term, would be ; so continue this by testing roots 1, 2, 3, 4, 6, 7, and see if any give remainder of 0 when using synthetic division. You can put this solution on YOUR website! An open-topped box can be created by cutting congruent squares from each of the four corners of a piece of cardboard that has dimensions of 20 cm by 30 cm and folding up the sides.An open-top box is to be made by cutting small congruent squares from the corners of a by sheet of tin and bending up the sides.

How large should the squares cut from the corners be to make the box hold as much as possible? Let the sides of the square cut from each corner be x. The length L and width W will then be 12 - 2x. Now we have an expression for the volume of the box V as a function of the length of the square x. This is a quadratic with a maximum, that is there is a maxim value for V at a particular value of x. To find this value of x we differentiate to get:. Hence the square to be cut from each corner measures 2 by 2 units of length not sure what your units of length are.

Note, that we have assumed that the curve of V has a maximum. To show that the turning point is a maximum. For use use the second derivative test if you need to. What you would be able to desire to do is start up with an attitude of 40 5 levels. What might you do to locate a shorter extension of the ladder? Trending News.

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Biggest iskcon temple in usaRei S. Not looking for an answer as much as the steps I would take to solve it. Answer Save. Emmanuel Tosin 4 years ago Report. Done Lv 4. Still have questions? Get your answers by asking now.An open-topped box can be created by cutting congruent squares from each of the four corners of a piece of cardboard that has dimensions of 20cm by 30cm and folding up the sides. First Name. Your Response.

A cardboard box manufacturer wishes to make open boxes from rectangular pieces of cardboard with dimensions 40 cm by 60 cm by cutting equal squares from the four corners and turning up the sides.

Find the length of the side of. An open box is formed from a piece of cardboard 12 inches square by cutting equal squares out of the corners and turning up the sides, find the dimensions of the largest box that can be made in this way. An open box is made from a square piece of sheet metal 19 inches on a side by cutting identical squares from the corners and turning up the sides.

Express the volume of the box, V, as a function of the length of the side of the. An open box is to be made from a eighteen-inch by eighteen-inch square piece of material by cutting equal squares from the corners and turning up the sides see figure.

Find the volume of the largest box that can be made. An open box is to be made out of a inch by inch piece of cardboard by cutting out squares of equal size from the four corners and bending up the sides. Find the dimensions of the resulting box that has the largest volume. An open box of maximum volume is to be made from a square piece of cardboard, 24 inches on each side, by cutting equal squares from the corners and turning up the sides to make the box.

An open boxno more than 5 cm in height, is to be formed by cutting four identical squares from the corners of a sheet metal 25 cm by 32 cm, and folding up the metal to form sides.

The capacity of the box must be cm. You can view more similar questions or ask a new question. Questions Math An open-topped box can be created by cutting congruent squares from each of the four corners of a piece of cardboard that has dimensions of 20cm by 30cm and folding up the sides. Similar Questions calculus 7. Find the length of the side of asked by Jeff on July 30, Calculus An open box is formed from a piece of cardboard 12 inches square by cutting equal squares out of the corners and turning up the sides, find the dimensions of the largest box that can be made in this way.

Express the volume of the box, V, as a function of the length of the side of the asked by sexana on December 3, math- calculas An open box is to be made from a eighteen-inch by eighteen-inch square piece of material by cutting equal squares from the corners and turning up the sides see figure. Basic calculus a manufacturer of open tin boxes wishes to make use of tin with dimension 10 inches by 20 inches by cutting equal squares from the four corners and turning up sides.

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