• Complete Grain Storage Steel Silos Prices System 1
  • Complete Grain Storage Steel Silos Prices System 2
  • Complete Grain Storage Steel Silos Prices System 3
Complete Grain Storage Steel Silos Prices

Complete Grain Storage Steel Silos Prices

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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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Complete Grain Storage Steel Silos Prices

Quick Information

Condition:

New

Capacity:

1743.7 Cubic Meter

Material:

Steel

Dimension(L*W*H):

11.9x11.9x15.68

Weight:

21.6



Packaging & Delivery

Packaging Details:Steel Tray for Silo Wall Plate, Wire Bundle for Silo Stiffener, Elevator Tower Componet, Steel Box for Silo bolts, small components and so on, Each container will load about 20T, nomateer 20GP, 40GP, or 40H GP.
Delivery Detail:20-90 DAYS AFTER RECEIPT DEPOSIT

Specifications

Steel Silos Prices 
-Hot-Galvanized WallSheet, Roof Plate 
-10.9 Grade Bolts 
-Superior Strength,Integrity Structural

Optional Equipment
Silo Loading/Unloading MachineElevator, Conveyor, Auger
Steel Silo Aeration SystemCentrifugal Fans, Pipes

Inside Silo Grain temperature

Level Inspection/control system

Temperature Cable, Sensor, Remote control, Level Cable, Sensor, Computer
Grain Clean SieveBefore Loading into Grain Silo ( Clean Sifter, Support Platform)
Dust removal system for Dumping pitFans, Dust filter, Pipes
DryerFuel: Coal, Wood, Diesel, Gas, electricity  

FAQ

When Enquiry, Please note below information:

  1. Which Grain Stored, Silo Quantity need, Each Silo capacity?

  2. Grain Silo Loading&Unloading Capacity?(Bucket Elevator, Chain / Scraper Conveyor, Screw Augers(T/H)

  3. Which Optional Equipment Need?

    • Level Monitoring System

    • Grain Temperature Monitoring system

    • Pre-clean Machine Before Loading

    • Dust Removal System for Loading

    • Aeration System For Grain Inside Silo

    • Sweep Auger for Unloading all Grain out of the flat bottom Storage silo

  4. After Silo, Grain to Factory or Truck? If Factory, suggested distance to Storage Silo?

Picture


Complete Grain Storage Steel Silos Prices

Complete Grain Storage Steel Silos Prices



 


Q: Does a deactivated missile silo make a good swimming pool?
Sure but dont be suprised if an arm starts growing out of your back or a 3rd eye on your forehead!!!
Q: The silo shown in the skecth is an air- and water-tight tower. It consists of a lower cylinder surmounted by a frustum of a cone whose lower base is the upper base of the cylinder. The Frustum in turn is surmounted by a cupola consisting a smaller cylinder whose lower base is the upper base of the frustum. This smaller cylinder is topped by a conical roof. The inside radii of the smaller and larger cylinders are 6ft. and 12ft., respectively. The altitudes of the frustum and larger cylinder are 6ft. and 21ft., respectively. If ensilage can be stored up to the cupola, find the storage capacity of the silo.
There's no diagram provided, but it seems the storage capacity of the silo is equal to the volume of the lower cylinder, plus the volume of the frustum. (Since the upper cylinder is part of the cupola, we won't count it as part of the silo's storage capacity.) Let C = the volume of the lower cylinder, and Let F = the volume of the frustum. Now, C = πr^2 h We're given that r = 12, and h = 21. So, C = π(12^2)(21) = 3,024π ft^3 The frustum is like a cone with its top part sliced off. The base-radius of the cone is 12 ft. The top part, sliced off, is a similar, smaller cone with base-radius 6 ft. If we let y = the height of the sliced-off cone, and consider the triangular cross-section of both cones, then, by similar triangles, (y + 6) / 12 = y / 6 => 2y = y + 6 => y = 6 So, the height of the larger cone is 6 + y = 12, and the height of the sliced-off cone is y = 6. (Recall again we're given that the base-radius of the larger cone is 12, and the base radius of the sliced-off cone is 6.) Then, the volume of the frustum is the volume of the larger cone, minus the volume of the sliced-off cone: F = (1/3)π(12^2)(12) - (1/3)π(6^2)(6) = 504π ft^3 Our total volume V is: V = C + F = 3,024π + 504π = 3,528π ft^3
Q: How can a man die without drowning in water?
Heart attack, aneurysm, diabetic shock... the answers to this question as endless...
Q: Wheat runs from a hole in a silo at a constant rate and forms a conical heap whose base radius is treble the height. If after 1 minute, the height of the heap is 20 cm, find the rate at which the height is rising at this instant.
Use calculus: i.e dy/dx to get the rate.
Q: i need a book called ( silo and hopper design) ,byBCSA ( the british constructional steel work association ltd.)any new one or older version, ,i need to buy that, do u have any suggestion?cudnt find in google,or maybe i wasnt good at it
try okorder /
Q: Find the lateral area of a silo 50 feet tall with an interior diameter of 16 feet.?
The lateral area is just the sides, which will be the circumference times the height. (16pi)(50)
Q: The height of the cylinder isexactly 50 ft. The radius of the base is measured as 10 ft, with a maximum error of +/- .5 ft. Use differentialsto calculate the maximum error in the calculation of the volume of the silo.
Radius, r = 10 ft. Δr = 10 X 0.5 = 5. Volume, v = л X r? X h = 3.14 X 50 X r? = 157 X r?. dv/dr = 314r ; Δv = (dv/dr). Δr = (314 X 10) X 5 = 15700 cft. Maximum error = 15700/(3.14 X 100 X 50) = ± 1.
Q: It is formed by placing a semicircle of diameter 1 on top of a unit square, with the diameter coninciding with the top of the square. what is the radius of the smallest circle that contains the figure?
5/6 okorder /
Q: Where are reserve nukes stationed if they're not being transfered to silos etc?
In a highly secured area called a WSA on the bases reponsible for the silos.
Q: A missile is accelerating at a rate of 4t m/sec^2 from a position at rest in a silo 35m below ground level. How high above the ground will it be after 6 seconds?
So we have height y(t) such that d/dt(dy/dt) = 4t with initial conditions y(0) = -35 m and y'(0) = 0. Integrating both sides we get dy/dt = 2*t^2 + C. Integrating once more we get y = (2/3)*t^3 + C*t + k, where C and k are constants. Now at t = 0 we have dy/dt = C = 0, so y = (2/3)*t^3 + k. Next, at t = 0 we have y = k = -35. Thus height y(t) = (2/3)*t^3 - 35. At t = 6 seconds we get y(6) = (2/3)*6^3 - 35 = 144 - 35 = 109 m.

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