The round storage tank is 2 meters 6 high, and how much can it be loaded with 34 tons and 80 cm high

The answer is 80 cm high-energy tonnes.

The circular tank has an overall height of 2 meters 6 and is filled with 34 tons. Now it is necessary to calculate how many tons of liquid can be filled if the tank is filled with a height of 80 cm.

First of all, the volume of the tank needs to be calculated. The volume of a circular tank can be calculated by the following formula:

Volume = Radius Height.

where, is pi, the radius is half the diameter of the tank, and the height is the total height of the tank.

Since the tank is circular, the radius needs to be calculated first. The diameter of the tank can be obtained by subtracting the height of the bottom from the overall height:

Diameter = Overall Height - Bottom Height.

2 m 6 - m.

2 meters, therefore, the radius is half of the diameter:

Radius = Diameter 2

2 m 2

1 meter can now be calculated using the formula for the volume of the tank:

Volume = Radius Height.

Cubic metre. Next, the volume occupied by the 80-centimeter-high liquid needs to be calculated. Since the height of the liquid is 80 cm, it is necessary to subtract 80 cm from the total height to get the height occupied by the liquid

Liquid Height = Overall Height - Liquid Height.

2 m 6 - m.

1m8 can now be calculated using a similar formula for the volume occupied by the liquid:

Liquid volume = radius Liquid height.

Cubic metre. Finally, the volume of the liquid needs to be converted to the weight of the liquid. Since the density of liquids is different, the density of the liquid needs to be known for the conversion to take place. Assuming that the density of the liquid is 1 ton cubic meter, the weight of the liquid is:

Liquid weight = liquid volume density.

Cubic meter 1 ton cubic meter.

Ton. Therefore, if the tank is filled with liquid at a height of 80 cm, it can hold tons of liquid.

The shape of this tank is a cylindrical body with a base area of r and a height of h, so its volume is v= r h.

First of all, it is necessary to determine the radius r of the tank. Since the tank is circular, the radius can be calculated by its diameter or perimeter. Assuming that the diameter of the tank is 8 meters, the radius is 4 meters.

Next, it is necessary to determine the height h of the tank, which, according to the data given in the question, is 3 meters.

Substituting the radius and height into the formula v= r h yields:

v= 4 3 cubic meters).

Therefore, this tank can store about a cubic meter of goods.

The length is multiplied by the width and the height is fine.

Solution: Assuming it is an ellipsoid, v=4 3*3*

Suppose it is an oval column with a length of 6 m, v=6*

Hello, in order to calculate the weight of a tank, we need to first calculate the volume of the tank and then multiply it by the density of the metal. The length of the known tank is: 6 meters The diameter of the known tank is: m The thickness of the known tank is: m.

According to the relationship between diameter and radius, the radius of the tank can be calculated: 2 = Migan slag resistance According to the cylindrical volume formula, the volume of the tank can be calculated: cubic meters.

The density of the known metal is: 7850 kg cubic meters According to the relationship between volume and density, the weight of the tank can be calculated: tons.

So, the weight of this tank is tons.

Summary. Can you explain a few meanings?

Can you explain a few meanings?

What does Senju mean.

What does tank 46 mean<>

46 stands is <>

Teacher, I hope you can answer it, after all, I really haven't encountered <><

The volume of the specific gravity tank is 46 cubic meters.

Dear, the final result retained the three** oh <>

<> dear, the key to this question is to ask for a volume <> of 35 tons

<> then find the height <> based on the bottom area of the volume

The weight of the tank shed with a diameter of 3 meters and a height of 3 meters and a thickness of 18 mm is tons, and the calculation formula is as follows and the reed, chain shed answer.

pi()*

Summary. Hello, I have seen your question and am sorting out the answer, please wait a moment A round tank with a diameter of 30 meters and a height of 2 meters, how much is the volume.

Hello, I have seen your question and am sorting out the answer, please wait for a while Hello Dear The volume of the cylinder is equal to the base area times the height, and the result is calculated.

Summary. The 4-meter-long, wide-meter, and high-meter tank can hold 46 tons of water.

The 4-meter-long, wide-meter, and high-meter tank can hold 46 tons of water.

Summary of mathematical problem solving methods: 1. Direct method: according to the question setting conditions of multiple-choice questions, through calculation, reasoning or judgment, and finally get what the question wants.

2. Special value method: (special value elimination method) Some multiple-choice questions involve mathematical propositions related to the value range of letters; When solving this kind of multiple-choice question, macro shooting can consider selecting a few special values from the range of values, substituting the original proposition for verification, and then eliminating the wrong ones and retaining the correct ones. 3. Taokai re-elimination method:

Verify the four conclusions given by the question one by one back to the original question stem, and eliminate the mistakes until the correct answer is found. 4. Phase-out method: If we do not do it in one step in the process of calculation or derivation, but step by step, we adopt the strategy of "take a walk and take a look"; Each step is compared with the four conclusions, and the impossible is eliminated, so that the three wrong conclusions are all eliminated if the last step is not taken.

5. Combination of numbers and shapes: according to the internal relationship between the conditions and conclusions of mathematical problems, it not only analyzes its algebraic meaning, but also reveals its geometric meaning; Combine quantitative relations and graphs in a clever and harmonious way, and make full use of this combination to seek solutions to problems and solve problems.