हिंदी

'The Density of Iron is 7800 Kg M-3'. What Do You Understand by this Statement?

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प्रश्न

'The density of iron is 7800 kg m-3'. What do you understand by this statement?

एक पंक्ति में उत्तर
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उत्तर

It means the mass of 1 m-3 of iron is 7800 kg.

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Relation Between Volume of Submerged Part of a Floating Body, the Densities of Liquid and the Body
  क्या इस प्रश्न या उत्तर में कोई त्रुटि है?
अध्याय 5: Upthrust in Fluids, Archimedes’ Principle and Floatation - Exercise 5 (B) [पृष्ठ ११६]

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सेलिना Concise Physics [English] Class 9 ICSE
अध्याय 5 Upthrust in Fluids, Archimedes’ Principle and Floatation
Exercise 5 (B) | Q 4 | पृष्ठ ११६

संबंधित प्रश्न

The density of copper is 8.83 g cm-3. Express it in kg m-3. 


A body floats in a liquid with a part of it submerged inside the liquid. Is the weight of floating body greater than, equal to or less than the upthrust?


What can you say about the average density of a ship floating on water in relation to the density of water? 


A loaded cargo ship sails from sea water to river water. State and Explain your observations. 


The density of ice is 0.92 g cm-3 and that of sea water is 1.025 g cm-3. Find the total volume of an iceberg which floats with its volume 800 cm3 above water. 


A solid lighter than water is found to weigh 7.5 gf in air. When tied to a sinker the combination is found to weigh .If the sinker alone weighs 72.5 gf in water, find R.D. of solid.


A hollow cylinder of copper of length 25 cm and area of cross-section 15 cm2, floats in water with 3/5 of its length inside water. Calculate:
(1) apparent density of a hollow copper cylinder.
(2) wt. of cylinder.
(3) extra force required to completely submerge it in water.


A body of mass 50 g is floting in water. What is the apparent weight of body in water? Explain your answer.


A body weighs 300 gf in air and 280 gf when completely immersed in water. Calculate:
(i) The loss in weight of the body,
(ii) The upthrust on the body.


A metal cube of 5 cm edge and density 9 g cm-3 is suspended by a thread so as to be completely immersed in a liquid of density 1.2 g cm-3. Find the tension in the thread. (Take g = 10 ms-2).

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