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Euler's equation in the differential form for the motion of liquids is given by

Adpρgdz+νdν=0\frac {dp}{\rho} - gdz+ \nu d\nu = 0

B$$\frac {dp}{\rho} gdz- \nu d\nu = 0$+$

Cdpρ+gdz+νdν=0\frac {dp}{\rho} + gdz+ \nu d\nu = 0

D\pdp- gdz+ \nu d\nu = 0

Answer:

dpρ+gdz+νdν=0\frac {dp}{\rho} + gdz+ \nu d\nu = 0

Read Explanation:

Euler's equation in the differential form for the motion of liquids is given by

dpρ+gdz+νdν=0\frac {dp}{\rho} + gdz+ \nu d\nu = 0


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