Tutors Answer Your Questions about Surface-area (FREE)
Question 1096048: Imagine 1000 blocks, each 1.0 cm on each side stacked in two possible ways.
First, consider all blocks stacked in a single cube 10. cm on a side, and second, divided into eight cubes, each of them 5.0 cm on a side.
What percentage of the blocks has at least one face exposed in the first manner of stacking, and what percentage of the blocks has at least one face exposed in the second?
Click here to see answer by greenestamps(13200)  |
Question 1097210: I need to know the sq. ft of surface area in a 2" x 4" oval pipe. The pipe is 6'4" long.
This a running board on a truck that I am painting. I have two of them..
Again, I need to know the total surface area
Thank You
William Brown
My email is:
1RAM5689@gmail.com
Click here to see answer by math_helper(2461)  |
Question 1097349: The figures are similar. Find the area.
The area of triangle ABC is 15 square cm. The height of triangle ABC is 5 cm and the height of triangle DEF is 13 cm. Find the area of triangle DEF. Round to the nearest square cm if necessary.
Click here to see answer by KMST(5328)  |
Question 1098377: a solid consisting of a cone mounted on a hemisphere is placed in a cylinder full of water. find the volume of water left in the cylinder if the radius of cylinder is 3cm and height 6cm, and the radius of the solid is 2cm and height of the cone is 4cm. take pi=3.14
Click here to see answer by Alan3354(69443)  |
Question 1098445: Find the volume of a designer gift box shaped like a camping tent. The bottom rectangular portion has length 14 cm, width 14 cm, and height 7 cm. The top portion is a rectangular pyramid; it has the same width and length with height 6 cm.
Click here to see answer by ikleyn(52781)  |
Question 1098847: A Norman window has the shape of a rectangle surmounted by a semicircle. If the perimeter of the window is 1512 centimeters and the length of the base of the window is 112 centimeters, find the total area of the window.
area=cm^2
Thank you for the help!
Click here to see answer by MathTherapy(10552)  |
Question 1098848: A wire 74 cm long is to be cut into two pieces. One piece will be shaped as a square, and the other will be shaped as a circle.
(a )Express the total area A enclosed by the pieces of wire as a function of x where x is the length of one side of the square A(x)=
(b) What is the domain of A? Answer in interval notation Domain:
Click here to see answer by josgarithmetic(39617) |
Question 1099787: Let P be a polyhedron. The dual polyhedron of P is a polyhedron Q which satisfied the following conditions:
1.the number of faces of Q is equal to the number of vertices of P.
2. the number of vertices of Q is equal to the number of faces of P
3. P and Q have the same number of edges
a)find the number of faces, vertices and edges of the dual of cuboctahedron.
b)find the sum of face angles of the dual cuboctahedron
Click here to see answer by ikleyn(52781)  |
Question 1099839: I am in College Algebra but the question seemed to fit in this category...The base and sides of a container are made of wood panels. The container does not have a top. The base and sides are rectangular. The width is x cm. The length is 4 times the width. The volume is 600 cm^3. Determine the minimum surface area to two decimal places.
Click here to see answer by ankor@dixie-net.com(22740)  |
Question 1099839: I am in College Algebra but the question seemed to fit in this category...The base and sides of a container are made of wood panels. The container does not have a top. The base and sides are rectangular. The width is x cm. The length is 4 times the width. The volume is 600 cm^3. Determine the minimum surface area to two decimal places.
Click here to see answer by ikleyn(52781)  |
Question 1099840: I am in College Algebra and need some major help. A cylinder shaped can needs to be constructed to hold 600 cubic centimeters of soup. The material for the sides of the can costs 0.04 cents per square centimeter. The material for the top and bottom of the can need to be thicker, and costs 0.05 cents per square centimeter. Find the dimensions for the can that will minimize production cost.
Helpful information:
h : height of can, r : radius of can
Volume of a cylinder: V=πr2h
Area of the sides: A=2πrh
Area of the top/bottom: A=πr
To minimize the cost of the can:
The radius should be________.
The minimum cost should be________cents.
The height should be________.
Click here to see answer by josgarithmetic(39617) |
Question 1099840: I am in College Algebra and need some major help. A cylinder shaped can needs to be constructed to hold 600 cubic centimeters of soup. The material for the sides of the can costs 0.04 cents per square centimeter. The material for the top and bottom of the can need to be thicker, and costs 0.05 cents per square centimeter. Find the dimensions for the can that will minimize production cost.
Helpful information:
h : height of can, r : radius of can
Volume of a cylinder: V=πr2h
Area of the sides: A=2πrh
Area of the top/bottom: A=πr
To minimize the cost of the can:
The radius should be________.
The minimum cost should be________cents.
The height should be________.
Click here to see answer by htmentor(1343)  |
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