Petant Design Malt Strage Silo with Factory Direct Price
- Ref Price:
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- Loading Port:
- Tianjin
- Payment Terms:
- TT OR LC
- Min Order Qty:
- 1 set
- Supply Capability:
- 100 set/month
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Petant Design Malt Strage Silo with Factory Direct Price
Main Features for Malt Storage Silo
Details | Materials | Quality Standard | Features |
Body Plate | By Hot Dip Galvanized Steel Plate, 275-600g/m2 Galvanization | China National Standard with Quality Report | Corrugated Our Corrugated Steel Plate Production Line is IMPORTED |
Bolts and Screws
| Hot Dip Galvanized, Taiwan Imported, Strengthened, Max Sealing | Quality Strength Report | Imported from Taiwan |
Enforcement Rib Stiffeners
| Sidewall stiffeners are manufactured from min. 350 N/mm² tensile high strength steel with zinc coating of 275 g/m². This type of stiffeners easily transit the vertical loads during loading or unloading, environment loads of the silo. | China National Standard with Quality Report | Can be inside or outside rib Rigorous calculation to meet full silo strength safety |
Wind Ring
| Hot Dip Galvanized For additional support for higher wind areas, the wind ring is attached directly to the stiffeners. The rings strengthen the silo providing reinforcement against damaging wind. | China National Standard with Quality Report | Rigorous calculation to meet the anti-wind needs for sea port area or windy area |
Manhole
| A standard manhole door is located in the second ring of the silo. Double size door with strong frame and block system | China National Standard with Quality Report | Easy for the ascendant to inspect and maintenance, ensure the safety of the silo. |
Stairs
| SRON offers both ladders and stairs as outside climbing options. Stairs offer a shallow 8” step that decreases the incline angle for an easier, safer, and more comfortable climb. | China National Standard with Quality Report | Can be installed inside and outside of the silo, Easy for the ascendant to inspect and maintenance, ensure the safety of the silo. |
Inside Ladder
| Ladder inside silo, simple vertical or cage type ladder are available for your choice | China National Standard with Quality Report |
Detail Asseccory for Malt Storage Silo
Structure for Malt Storage Silo
Galvanized Coating: 275-600g/m2
Bottom Type: Flat or Hopper Type
Gas-tightness: Perfect Gas-tightness
Auxillary System:Drying,Cleaning,Dedusting,Lifting and Conveying
Monitoring System: Temperature and Moisture Supervision SIMENS PLC
Silo Life: 25-40 Years
Installation and Debugging: Engineers Sevice Overseas for Transportable Silo
Picture:
- Q: do you think the aliens will interfere if we try to blow ourselves up with nuclear weapons?
- The power to save or destroy the Earth rests with God. I suppose aliens stepping in would be the ultimate fantasy of those who think it is not the job of stronger nations to stand up to evil.
- Q: Mot expecting, more planning for the future. What do you think of the names;Paceyn Arlie (pro. Pay-sen) - Paceamp;Silas Oakley - SiloFor twin brothers?BQ; Other sibling names for Paceyn and Silas.Thanks.
- Silo and Pace really. Did you just randomly pick words from the dictionary. Silas is a cool name but Silo sure ruins it. Oakley is too much of a last name. Arlie sounds weird and Paceyn is the worst thing I've ever seen. It's a horrible name as it is but the spelling is atrocious. I'm sorry but I'm hoping this is a troll.
- Q: A silo consists of a cylindrical body and a hemispherical roof is used to store the harvested grain. The height of the cylinder is 9m. The total volume of the silo including the part inside the roof section is 425m^3 . What is the radius of the silo?(i) What do you know about this problem? That is write down all the data obtained from given question. Hence write all the equation of volume of the silo with radius r as the only unknown variable.(ii) What do you not know about this problem?Explain why you cannot solve this problem(iii) You can get an appoximate answer to the above problem. Explain or show how you can accomplish this task
- Volume of cylinder = (pi)(radius)^2 (height) Volume of hemisphere = (1/2)(4/3)(pi)(radius)^3 = (2/3)(pi)(radius)^3 Volume of silo = volume of cylinder + volume of hemisphere = (pi)(radius)^2 (height) + (2/3)(pi)(radius)^3 = (pi)(r^2)(9) + (2/3)(pi)(r^3) Note that the radius of the base of the cylinder must be the same as the radius of the hemisphere. So... Volume = (pi)(r^2)(9) + (2/3)(pi)(r^3) You would need to solve this equation: 425 = (pi)(r^2)(9) + (2/3)(pi)(r^3)
- Q: Just wondering if its possible to kill all of the soldiers outside the silo
- Unfortunately no, haha I spent a few hours attempting that, but it's impossible.
- Q: Can anybody tell me the name for those huge cylinder things that are rounded at the top and are usually right next to a barnBest Awnser- goes to whoever could tell me the name and what they are used for...
- Grain silos. They store the grain for those who have cattle to feed through the winter and keep it dry.
- Q: So i have these words 1. casablanca2. cairo3.tehran4.yalta5. potsdamand I have to match them with thesea 1 b 2c 3d 4e 5 i also have 21 now22 un23 nato24 icbm25 pact and have to matched with a. big appleb. kremlinc. quot;Yquot;d. collectivee. siloif you understand how to match them up please comment and tell me! Thanks!
- Try alphabetically for the first set. The second looks trickier: Was it written this way? ICBMs come in silos A collective is a pact? The UN is in NY (Big Apple) Edit:I defer to warhawk.
- Q: which are really harsh for penguins. Amen
- Wow. It's almost like men in prison. As soon as they get out they turn back normal.
- Q: My music class assignment asks me to google the Monks of Santo Domingo De Silos and find out what they did with the money they made. I cant find anything about where the proceeds went. Anyone know? I assume they gave it to a charity or used it to preserve their compound.
- this link provides telephone number and other contact info. do not be intimidated that it is in spanish. there are monks there who speak english. some are from the united states or england. to be prepared, you could ask a fellow student who is studying spanish or a spanish instructor to assist. you might want to have a fax number availble in case they want to fax the info to you. maintaining the vast complex of buildings they have, dating from the medieval times, would be very, very costly and relentless, as well as utilities, and the costs for education, food, clothing, medical, technology and various middle men for their cds are very expensive. there would be other fees and various charities, as you yourself inferred. but i am sure you can get the specifics from them.
- Q: A silo is to be constructed in a form of a cylinder (only 1 of 2 bases included) topped by a hemisphere. The construction cost per square unit of surface area for the hemisphere is 2.8 times as much as for the cylinder and the volume must be 730000 ft^3. if construction costs are to be minimized, whats should the radius be?
- OK. Here is what I get. Not sure if it is correct but it looks like it might be. Say 'x' is cost per unit area for the cyclinder (Ac) then the cost per unit area for the half sphere (As) is 2.8x. You can then create an equation for cost (C) using this: C = 2.8*x*As + x*Ac Using equations for area and knowing that you only have half a sphere you expand this to. . . C = 2.8*x*(2*pi*r^2) + x*(pi*r^2 + 2*pi*r*h) You can find h with respect to r using the volume equations. 2/3*pi*r^3+pi*r^2*h = 730000 so h = (730000-2/3*pi*r^3)/(pi*r^2) The cost equation then becomes. . . C = 2.8*x*2*pi*r^2 + x*pi*r^2 + x*2*pi*r*(730000-2/3*pi*r^3)/(pi*r^2) Simplify and you should get. . . C = 16.547*x*r^2 + x*1460000/r Then find the derivative. . . dC/dr = 33.09*x*r - x*1460000/r^2 Find the min by setting the derivative to zero. . . dC/dr = 0 = 33.09*r - 1460000/r^2 1460000/r^2 = 33.09*r r^3 = 44122 r = 35.34 Hope you could follow that.
- Q: Grain is pouring out of a silo at a constant rate of 4 m^3/min. As it falls, the grain forms a conical pile that has a radius twice its height. How fast is the radius increasing when the radius is 7 m?I am not getting the answer at the back of the book: the answer is 8/49pi m/min. Thanks
- haha, you're lucky I was on this for another questions, so u get a quick reply. ok, so the radius is 7, so the height is 3.5. Calculate the volume of the cone. pi*r^2 *height. 49*pi*3.5. You get 171.5 pi is the volume. Divide 171.5 by 7 (the radius) and you get how many minutes it takes for the radius to grow one meter. (6.125 minutes). But you want how fast the radius is growing. So simple 1/6.125= 8/49m/min. I'll leave the transfering of the unit pi to you. Goodluck!
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Petant Design Malt Strage Silo with Factory Direct Price
- Ref Price:
-
- Loading Port:
- Tianjin
- Payment Terms:
- TT OR LC
- Min Order Qty:
- 1 set
- Supply Capability:
- 100 set/month
OKorder Service Pledge
OKorder Financial Service
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