Vessels for Measuring Volume

A child find the mass of an iron nail to be $7 \mathrm{gram}$. He then takes $10$ such identical nails and gently placed them into a Eureka can filled with water. The water overflows and is collected in a measuring cylinder. The reading noted down from the measuring cylinder is $9 \mathrm{mL}$. Determine the density of iron nail.

Eureka can is based on which principle?

(Choose from: Archimedes', Newton's, Ohm's)

Eureka can is based on which principle?

How is the volume of Eureka related to the level of the liquid up to the spout, and why is this relationship significant in measuring volume accurately?

How much water should be in the Eureka can when calculating the volume of a body with an irregular shape?

Given that the water level in the graduated beaker went from $25 {\mathrm{cm}}^3$ to $60 {\mathrm{cm}}^3$,what is the volume of the irregularly shaped body when fully submerged in the Eureka can?

Explain the importance of using calibrated vessels for measuring volume accurately.

What is the volume of the irregularly shaped body when completely immersed in the Eureka can, given that the water level in the graduated beaker increased from $15 {\mathrm{cm}}^3$ to $60 {\mathrm{cm}}^3$?

What is the underlying principle of Eureka Can?

An irregular shaped body is completely immersed in a Eureka can. The water is collected in a graduated beaker and the reading is $60 {\mathrm{cm}}^3$. The beaker was initially filled to a level of $15 {\mathrm{cm}}^3$. What is the volume of the immersed body?

What the level of water should be inside the Eureka can while finding the volume of an irregularly shaped body?