The Euler's equation in the differential form for the motion of liquids is given as follows:
![](data:image/png;base64,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)
This equation is based on the following assumptions:
(a) The fluid is non - viscous.
(b) The fluid is homogeneous and in-compressible.
(c) The flow is continuous, steady and along the streamline.
(d) The velocity of flow is uniform over the section.
Note: The Bernoulli's equation is obtained by integrating the above Euler's equation.
This equation is based on the following assumptions:
(a) The fluid is non - viscous.
(b) The fluid is homogeneous and in-compressible.
(c) The flow is continuous, steady and along the streamline.
(d) The velocity of flow is uniform over the section.
Note: The Bernoulli's equation is obtained by integrating the above Euler's equation.
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