I am confused whether points A and B do not lie on the same streamline in this equation. Consider the mechanical energy equation:\[\frac{p_B}{\rho} + \frac{1}{2} V_B^2 + g \, z_B = \frac{p_A}{\rho} + \frac{1}{2} V_A^2 + g \, z_A + w - \text{loss}\]where loss ≥ 0Select ALL true statements below:- ☐ a fluid particle will flow through point A before point B- ☐ a fluid particle will flow through point B before point A- ☐ points A and B do not lie on the same streamline- ☐ if a turbine is present, \( w < 0 \)- ☐ if a pump is present, \( w < 0 \)- ☐ if the fluid is perfectly inviscid, loss can be 0

Given that, The mechanical system is given as, PBρ+12VB2+gzB=PAρ+12VA2+gzA+w-lossWhere loss≥0 Rearranging the above equation, PAρ+12VA2+gzA+w=PBρ+12VB2+gzB+loss From the above equation, it can be said that (1) The Energy at A is greater than the Energy at B. Hence, the flow will be from A to B. (2) Points A and B won't lie on the same streamline due to pump or turbine work as pump or turbine split the streamline flow. (3) If the turbine is present work should be greater than 0. (4) If the Pump is present pump work should be less than zero. (5) If the fluid is perfectly inviscid then other losses may be present like pressure loss etc.