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Tutors Answer Your Questions about Bodies-in-space (FREE)
Question 912947: I'm studying for the GRE and math isn't my best subject. I have a rectangular solid with length 7, width 10, and height 2. I need to find the diagonal of this solid. I did the Pythagorean triangle equation of 10 squared + 7 squared= c squared. Long story short I got v149 (square root), which is equal to 12.2. However, the correct answer was 3 times the square root of 17, which is 12.36. How am I supposed to get to that form of the answer? My calculator will only show an answer with decimals, not a simplified equation like 3√17 to We're not allowed TI-84 calculators, just basic ones. I need to be able to figure out that type of answer in a short period of time (the section of the test is only 25min) Help!
Click here to see answer by ewatrrr(24785)  |
Question 920008: a cylinder tube open at both ends is made of metal. the inner diameter of the tube is 10.4 cm and its length is 25cm the thickness of the metal is 8mm everywhere. calculate the volume of the metal in the cylinder
Click here to see answer by mananth(16946)  |
Question 922426: The larger sphere is of radius 8cm and is a metal. It is melted down and made into spheres of radius 2 cm. Smaller spheres are of radius 2 cm. How many of the smaller spheres can be made from the larger sphere?
Click here to see answer by ewatrrr(24785)  |
Question 922426: The larger sphere is of radius 8cm and is a metal. It is melted down and made into spheres of radius 2 cm. Smaller spheres are of radius 2 cm. How many of the smaller spheres can be made from the larger sphere?
Click here to see answer by Alan3354(69443)  |
Question 929784: Please someone help I have Been lost on this problem for 3 days now!!! :-(
The inside of a cylindrical tank used to hold resin must be coated with a corrosion preventative. The tank measures 7 ft. in diameter and 5 ft. in height. One gallon of corrosion preventative will cover 10 ft^2. How many gallons will be needed to coat the tank? Assume that the sides, top, and bottom of the tank will be treated.
Click here to see answer by jim_thompson5910(35256) |
Question 930731: Consider what happens when the sides of an 8.5x11 inch piece of paper are taped to form a cylinder. If it is possible, design a rectangular piece of paper with the same area sot hat the volume of one of the cylinders is double the volume of the other cylinder and explain how you found them. If it is not possible, explain why not.
Click here to see answer by josgarithmetic(39617) |
Question 935226: A conical cup is filled with icecream .The icecream forms a hemispherical shape on its open top.The height of the hemispherical part is 7 Cm.The radius of the hemispherical part equals the heighr of the cone .Then find the volume of the icecream is is ??
plz help me out.
Click here to see answer by josgarithmetic(39617) |
Question 935226: A conical cup is filled with icecream .The icecream forms a hemispherical shape on its open top.The height of the hemispherical part is 7 Cm.The radius of the hemispherical part equals the heighr of the cone .Then find the volume of the icecream is is ??
plz help me out.
Click here to see answer by KMST(5328)  |
Question 935322: I'm having trouble answering this question? Can anyone help Please..
Suppose you double the radius of a right cylinder. How does that affect the lateral area? How does it affect the surface area? Explain why the surface area is not doubled using the proper formula.
Click here to see answer by KMST(5328)  |
Question 935740: Suppose you are given a sphere with radius r. Which of the following quantities changes at a constant rate per unit change in r?
A. The circumference of the sphere divided by its volume
B. The volume of the sphere divided by its circumference
C. The area of the sphere divided by its volume
D. The volume of the sphere divided by its area
Click here to see answer by Theo(13342)  |
Question 941008: Will Someone please help!! I don't know where to start. (I'm given the answer Scale factor = 2.12;The center is the oil drum.) But i'm not sure how to work out the problem!
Oil from a drum leaks into water surrounding the drum, creating a circular oil slick 100 square feet in area. Find the scale factor of the size transformation of the oil slick when it is 450 square feet in area. Round to the nearest hundredth. Where is the center of the size transformation?
Click here to see answer by josgarithmetic(39617) |
Question 947647: a tin maker converts cubical metallic box into 10 cylindrical tins.Side of the cube is 50 cm and radius of cylinder is 7 cm, find the height of each cylinder so made,if the wastage of 12% is incurred in the process.
Click here to see answer by KMST(5328)  |
Question 948160: A hemispherical cup is radius 3 inches us filled with milk. The milk is then poured into a right cylindrical container of radius 2 inched. What is the minimum number of inched in the height of the container so it can hold all of the milk? Express it as a decimal.
Click here to see answer by josgarithmetic(39617) |
Question 953226: Hi there! I am not very good at math and I have been stuck on this question for 20 minutes now. The question is: calculate the volume of a box to hold a sphere-shaped beaker with a volume of 413cm^3. The second part is : how much space is being occupied by the beaker and how much is being wasted, in percents.
Thank you so much, I honestly have no idea what to do.
Click here to see answer by macston(5194)  |
Question 953226: Hi there! I am not very good at math and I have been stuck on this question for 20 minutes now. The question is: calculate the volume of a box to hold a sphere-shaped beaker with a volume of 413cm^3. The second part is : how much space is being occupied by the beaker and how much is being wasted, in percents.
Thank you so much, I honestly have no idea what to do.
Click here to see answer by josmiceli(19441)  |
Question 956378: Two rectangular water tanks with tops on the same level are connected by a pipe through their bottoms. The base of one is 6in higher than that of the other. Their dimensions are 4 by 5 by 2 1/2ft. and 4 by 7 by 3 ft., respectively. How deep is the water in the larger tank when the water they contain equals half their combined capacity, if the 2 1/2ft and 3ft edges are vertical?
Click here to see answer by macston(5194)  |
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