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Tutors Answer Your Questions about Bodies-in-space (FREE)
Question 558852: A farmer's silo is the shape of a cylinder with a hemisphere as the roof. If the radius of the hemisphere is 10 feet and the height of the silo is h feet, express the volume of the silo as a function of h.
Click here to see answer by mananth(16946)  |
Question 566035: ok i have ABSOLUTLEY NO CLUE WHAT TO DO I AM SOOO LOST ! PLEASE SOMEONE HELPME!!
Find the radius of the right cylinder shown, in which the height of the cylinder is equal to the diameter.
ok, soo what i did is find the surface area.
S=2*pi*radius^2+28pi*raduis
so i plugged in the numbers
150pi=2pir^2+2pir(2r)
after that i dont know what todo.. HONESTLEY i dont even think i did it right...
Click here to see answer by mananth(16946)  |
Question 566035: ok i have ABSOLUTLEY NO CLUE WHAT TO DO I AM SOOO LOST ! PLEASE SOMEONE HELPME!!
Find the radius of the right cylinder shown, in which the height of the cylinder is equal to the diameter.
ok, soo what i did is find the surface area.
S=2*pi*radius^2+28pi*raduis
so i plugged in the numbers
150pi=2pir^2+2pir(2r)
after that i dont know what todo.. HONESTLEY i dont even think i did it right...
Click here to see answer by Edwin McCravy(20054)  |
Question 566766: The textbook says:
In the drawing, P, which is a vertex of the rectangular prism, has coordinates (2,3,4) on the coordinate plane. Point Q, which is also a vertex, is located at the origin.Find the remaining six coordinates of the rectangular prism.
Click here to see answer by solver91311(24713)  |
Question 593925: True of False:
All lines intersecting a sphere are tangent to the sphere.
Every plane that intersects a sphere creates a great circle.
The eastern hemisphere of Earth is congruent to the western hemisphere of Earth.
The diameter of a sphere is congruent to the diameter of its great circle.
PLEASE!!! And THANK YOU!
Click here to see answer by jim_thompson5910(35256) |
Question 601881: Hello, I have this question on a past paper for my exams which I am struggling with;
"A gourmet chef is renowned for her spherical shaped souffle. Once it's put in the oven, its volume increases at a rate proportional to its radius.
Show that the radius r cm of the souffle, at time t minutes after it has been put in the over, satisfies the differential equation where k is constant."
Thank you :)
Click here to see answer by richard1234(7193)  |
Question 609005: how many square feet of aluminum materials will be needed in order to construct an open top right cylindrical tank which is 6 feet high and has a diameter of 2 feet,if only 5% of the total surface of the cylinder is to be allowed for waste?.please help.please give solution or steps.
Click here to see answer by ankor@dixie-net.com(22740)  |
Question 619901: please help me solve this story problem. a silo is divided into three sections. The top section is one-fifth the length of the bottom section. The middles section is one-third the length of the bottom section. The total height of the silo is 460 ft. Find the length of the top section. Thank you in advance have been trying to formulate an equation for over an hour but am stuck.
Click here to see answer by MathTherapy(10551)  |
Question 626141: a toy boat has a scale of 1:40 to an actual boat. If the mast on the toy boat weighs 216 Grams, how many metric tons does the actual boat's mast weigh?
I converted the 216 grams to 0.000216 ton and used the following equation:
1:40 = 0.000216:x to get an answer of .00864 metric tons.
This does not look right. Please help
Click here to see answer by Alan3354(69443)  |
Question 650148: I need help with a Precalculus problem:
The weight, W, of an object varies inversely as the square of the distance, d, from the center of the earth. At sea level (3978 mi from the center of the earth), an astronaut weighs 220 lb. Find their weight when they are orbiting 400 mi above sea level.
Click here to see answer by Alan3354(69443)  |
Question 650148: I need help with a Precalculus problem:
The weight, W, of an object varies inversely as the square of the distance, d, from the center of the earth. At sea level (3978 mi from the center of the earth), an astronaut weighs 220 lb. Find their weight when they are orbiting 400 mi above sea level.
Click here to see answer by josmiceli(19441)  |
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