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.

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.

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)

Consider the following equation of Bernoulli's theorem. P + (1)/(2) rho v^(2) + rhogh = K (constant) The dimensions of K/P are same as that of which of the following

If first and (2n-1)^(th) terms of A.P., G.P. and H.P. are equal and their nth terms are a,b,c respectively, then

If the 4^(th),7^(th) and 10^(th) terms of a G.P. are a, b and c respectively, prove that : b^(2)=ac