According to Bernoulli's theorem `(p)/(d) + (v^(2))/(2) + gh` = constant is (`P` is pressure, `d` is density, `h` is height, `v` is velocity and `g` is acceleration due to gravity)

According to Bernoullis theoram p/d + (v^2)/2 + gh = constant, dimensional formula of the constant.

According to Bernoullis theoram p/d + (v^2)/2 + gh = constant, dimensional formula of the constant.

If P _(0)= Pressure, n= Density, h=height, and g=accelaration due to gravity then the atmospheric pressure =

If P _(0)= Pressure, n= Density, h=height, and g=accelaration due to gravity then the atmospheric pressure =

The Bernoulli's equation is given by P+1/2 rho v^(2)+h rho g=k . Where P= pressure, rho = density, v= speed, h=height of the liquid column, g= acceleration due to gravity and k is constant. The dimensional formula for k is same as that for:

The Bernoulli's equation is given by P+1/2 rho v^(2)+h rho g=k . Where P= pressure, rho = density, v= speed, h=height of the liquid column, g= acceleration due to gravity and k is constant. The dimensional formula for k is same as that for:

The Bernoulli's equation is given by P+1/2 rho v^(2)+h rho g=k . Where P= pressure, rho = density, v= speed, h=height of the liquid column, g= acceleration due to gravity and k is constant. The dimensional formula for k is same as that for:

According to Bernoulli's equation (P)/(rho g) + h + (1)/(2) (v^2)/(g) = "constant" The terms A, B and C are generally called respectively.

Check by the method of dimensions, whether the folllowing relation are dimensionally correct or not. (i) upsilon = sqrt(P//rho) , where upsilon is velocity. P is prerssure and rho is density. (ii) v= 2pisqrt((I)/(g)), where I is length, g is acceleration due to gravity and v is frequency.