• Great bargain used soybean storage farm silos System 1
  • Great bargain used soybean storage farm silos System 2
Great bargain used soybean storage farm silos

Great bargain used soybean storage farm silos

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Loading Port:
Qingdao
Payment Terms:
TT OR LC
Min Order Qty:
100 m³
Supply Capability:
100000 m³/month

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Products & Service:

1. Manufacture Steel Silos.

2. Turnkey Silo Project Design.

3. Silo Installation.  

4. Overseas After-sales Service.

<Overseas Branch Offices>

1. Bangladesh Pa-127/1, South Badda, Gulshan, Dhaka-1212, Bangladesh

2. South Africa:  Sasolburg, South Africa

3. Mongolia:  Ugluu town 127/5 13nd Khoroo, Bayanzurkh District Ulaanbaatar Mongolia

4. Malaysia:   22,Jalan Molek, 3/13,Taman Molek Johor Bahru Johor

 

Characteristic of assembly type steel silo

 

  • Wide application 

  • Large capacity

  • Less investment

  • Automation

 

 

Product Description

 

Silo Structure

 

Accessoy Equipments of Grain Silos

 

Pre-cleaning(to clean grain before grain coming to silo)

 

 

 Silo roof conveyor(for handling grain on silo roof)

 

 

 

Blower(silo ventilation for keeping grain in good)


                                                                                                                       

 

 

Our Services

 

Installation

 

We can supply installation service according to your requirements, or give you the technical support!

 

 

Packaging & Shipping

  

 Shipping :

 

Q: A silo is to be constructed in the 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 1.5 times as much for the cylinder and the volume must be 900,000 cubic feet. If construction costs are to be minimized, what should the radius be?I keep getting 43.56 feet, but that's wrong.
I find r = 15 * cubic-root of (100/pi) = 47.538... feet The volume is V = pi r? h + 2/3 pi r? = 900000 The area of the cylinder is A1 = 2pi r h + 2 pi r? The area of the hemisphere is A2 = 2pi r? If c is the cost per square unit, then the total cost is : C(r) = c*A1 + 1.5c*A2 = 2pi c (r h + 2r?) h = 900000/ (pi r?) - 2/3 r thus C(r) = 2pi c (900000/(pi r) + 4/3 r?) Derivating : C'(r) = 2pi c (- 900000/(pi r?) + 8/3 r) The minimum is when C'(r) = 0 8/3 r = 900000 / (pi r?) r? = 2700000 / (8 pi) = 15? (100/pi) r = 15 * (100/pi)^(1/3) = 47.538... feet
Q: what is the diff between silo(storage bin) and day bin?
Day bin is also just like a silo.Difference is just like that is between check tank and day tank! I think it comes with bin activator/gyrator for free flowing of material.
Q: Who agreed with me on this?
Liberals need that constant tension to keep them honest. I trust the people can decide who is being factual.
Q: The United States is currently investing in a nuclear weapon that is designed to penetrate deep into the ground and destroy underground nuclear missle silos, without causing too much above surface collateral damage or excessive radiation. It is a nuclear weapon that is designed to be an anti-nuclear weapon. WTF? Also, doesn't this mean that we are encouraging nuclear use, by engaging in research in such a weapon? I hate our country sometimes.
It might have made the Soviets expand their arsenal to ensure the survivability of a second-strike capability. It seems likely to have the opposite effect these days. Other countries don't have the combination of technology and economy to build enough missiles to ensure second-stike capability, and putting a modest number of silos in the ground would only be an invitation to have them destroyed. It seems, though, that it's likely to push research into alternative delivery systems of types that we can't defend well. Going from large numbers of older, less precise nuclear weapons to a much smaller number of technologically advanced weapons makes as much sense with the nuclear arsenal as with conventional weapons.
Q: A cylindrical concrete silo is 4 m in diameter and 33 m high. It consists of a 6000 kg concrete base and 38000 kg cylindrical concrete walls. Neglect the thickness of the silo walls and base.(a) How high off the ground is the center of mass of the silo when it is empty?(b) How high off the ground is the center of mass of the silo when it is two-thirds full of silage whose density is 820 kg/m3?
What is the geometry if the concrete base. Is it a ring or a rectangular slab? In general sum the moments about say x or y axes (assuming that it is symmetrical in x and y) Then divide the result by the sum of the masses and you will get your z-centroid.
Q: In the market, the grain silo is in buildings. What does it do? What is it for?
IDK! ^^ I believe its for your wheat! XD I think it turns your wheat into grains then sells it at a higher price
Q: i watch and i was like wtf is goin on
She betrayed Ed by conspiring with the nazi lady to get him to open a portal to his world
Q: A grain silo has a cylindrical shape. Its diameter is 16ft, and its height is 39ft. What is the volume of grain that can be stored in the silo?
Volume = pi * r^2 * h = 3.14* (16/2)^2*39
Q: This is an area just 100 ft away from a strategic dam built by the soviets. It is known that this dam was protected by nukes 40 yeas ago.
That's a white circle. The horseshoe shapes around it do look like something the military would use to protect it.
Q: A two-dimmensional, silo-shapped figure is formed by placing a semicircle of diameter 1 on top of a unit square, with the diameter coinciding with the top square. What is the radius of the smallest circle that contains this figure?
Draw a unit square (each side is 1 unit). Then draw a semicircle of diameter 1 on top of this, if you do this right the centerpoint of the circle will be at the midpoint of the top line of the square. Now draw a circle that goes thru the two lowest corners of the square the top of your silo, this is the smallest circle that contains it. Remember this doesn't have to be perfect to follow my explaination. Starting at the very top of the circle, draw a line straight down thru the top line of the square, but stop at the bottom line of the square. Label the top point of this line E, the mid point of this line F the bottom of the line G. If you've done everything right, the length of EF is 1/2 (the radius of the semicircle) and the length of FG is 1 (same length as the sides of the square). Pick a point on this line that looks like it's at the center of the circle (this should be between F G) draw a line out to one of the lower corners of the square. Label the end of this line at the center of the circle C the other end at the corner of the square H. Now we are done drawing. Since C is the center of the circle, we can see that CE is the radius of the circle. And CH is also the radius of the circle. So CE = CH. We can write an equation for each set them equal to each other. Lets say the distance from C to G is x, write an x next to it. Since FG = 1, FC is 1 - x, write that next to FG. So the length of EC = EF + FC = 1/2 + 1 - x = 3/2 - x. Now find the length of CH. Using the pythagorean theorum, we know square root of HG squared + CG squared = CH or CH = (HG^2 + CG^2)^1/2 = (1/2^2 + x^2)^1/2 = (1/4 + x^2)^1/2 EC = CG, so 3/2 - x = (1/4 + x^2)^1/2 Square both sides to get (3/2 - x)^2 = 1/4 + x^2 or 3/2^2 - 3/2x - 3/2x + x^2 = 1/4 + x^2 or 9/4 -3x + x^2 = 1/4 + x^2 or 9/4 - 1/4 = 3x or 2 = 3x, so x = 2/3 EC = 1/2 + 1 - x = 1/2 + 1 - 2/3 = 3/2 - 2/3 = 9/6 - 4/6 = 5/6. Your radius is 5/6 or 0.833333.

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