In a given U-tube (open at one-end) find out relation between p and `p_(a)`
Given `d_(2)=2xx13.6gm//cm^(3),d_(1)=13.6gm//cm^(3)`

In a given U tube open at left end and closed at right end, if the pessure above the liquid the right arm is p find the value of p . Given d_(2)=2xx13.6g//cm^(3), d_(1)=13.6g//cm^(3) . Atmosphere pressure p_(a)=76cm of Hg .

In a given U tube open at left end and closed at right end, if the pessure above the liquid the right arm is p find the value of p . Given d_(2)=2xx13.6g//cm^(3), d_(1)=13.6g//cm^(3) . Atmosphere pressure p_(a)=76cm of Hg .

A cubical block of iron of side 13.6 cm is floating in mercury in a vessel .Water is poured in the vessel until it just covers the iron block. What is the height of water column? ( rho_Hg=13.6gm/cm^3 , rho_Fe=7.2 gm/cm^3 , rho_H_2O=1 gm/cm^3 )

An ideal gas is collected by downward displacement of water. Select the correct expression for P_(gas) according to the diagram [d_(Hg)=13.6 g//cm^(3)] :

An ideal gas is collected by downward displacement of water. Select the correct expression for P_(gas) according to the diagram [d_(Hg)=13.6 g//cm^(3)] :

In an A.P: given a= 7 , a_(13)=35 , find d and S_(13)

The distance between the points (-1,2,3) and P is 13. Then P =

A vertical U-tube of uniform inner cross section contains mercury in both sides of its arms. A glycerin (density =1.3 g//cm ^(3)) column of length 10 cm is introduced into one of its arms. Oil of density 0.8 gm //cm^(3) is poured into the other arm until the upper surfaces of the oil and glycerin are in the same horizontal level. Find the length of the same horizontal level. Find the length of the oil column, Density of mercury =13.6 g//cm^(3)

A vertical U-tube of uniform inner cross section contains mercury in both sides of its arms. A glycerin (density =1.3 g//cm ^(3)) column of length 10 cm is introduced into one of its arms. Oil of density 0.8 gm //cm^(3) is poured into the other arm until the upper surfaces of the oil and glycerin are in the same horizontal level. Find the length of the same horizontal level. Find the length of the oil column, Density of mercury =13.6 g//cm^(3)

If one A.M 'a' and two GM's p and q be inserted between any two given number, show p^3+q^3=2apq .