If the mercury in the barometer is replaced by water, what will be the resulting height of the water column? Density of water `=1000kgm^(-3)` density of mercury =`13600kgm^(-3)`

If the mercury in the barometer is replaced by water what will be the resulting height of the water column? Density of water =1000kgm^(-3) density of mercury =13600 kgm^(-3)

At a given place is barometer records a pressure of 70 cm of mercury. If the mercury in the barometer is replaced by water, what would be the height of the water column? Take density of mercury =13600kg//m^(3) density of water =1000kg//m^(3)

Why mercury is used in barometer instead of water ?

If water is used instead of mercury in a barometer, what will be the height of water column?

If the length of the mercury column in a mercury barometer is 76 cm, what is the equivalent height of the water column ?

In a barometer, in place of mercury, if water is filled then what will its height?

Suppose water is used in a barometer instead of mercury. If the barometric pressure is 760 mm Hg , what is the height of the water column in the barometer at 0^(@) C . The densities of water and mercury at 0^(@) C are 0.99987 g cm^(-3) and 13.596 g cm^(-3) , respectively. Strategy : The prtessure exerted by a column of liquid h whose density is d is hdg . Because the pressure are equal , we can equate the expressions for water (W) and mercury (M): h_(W)d_(W)g = h_(M) d_(M)g or h_(W)d_(W) = h_(M)d_(M) Rearranging gives (h_(W))/(h_(M)) = (d_(M))/(d_(W)) This implies that the height of the liquid column in inversely proportional to its density . Solve the equation to find the height of the water column, h_(W) .

Calculate the equivalent height of water barometer if the pressure recorded by mercury barometer is 76 cm. Density of mercury is 13600kgm^(-3) and density of water is 1000kgm^(-3) .

The column of mercury in a barometer is 76 cm Hg. Calculate the atmosphere pressure I the density of mercury =13600kgm^(-3) (Take g=10ms^(-2) )

A capillary tube of radius 0.20 mm is dipped verticaly in water. Find the height of the water column raised in the tube. Surface tensionn of water =0.075Nm^-1 and density of water =1000 kgm^-3. Take g=10 ms^-2 .