Bernoulli's equation states that for an incompressible fluid the following summation is constant across the flow: v^2/2 + g*z + P/rho, where v = fluid velocity, g = gravitational constant, z = elevation, P = pressure, and rho = density (constant throughout the fluid due to incompressible nature). The values of v, z, and P change at points along the flow whereas values for g and rho are assumed constant.
Assuming all units are congruent, fill in the holes (zero values) in the given matrix of v, z, and P values, in three respective rows for n measured points (3 x n matrix). Use g = 9.81. Rho will be given for each test case. The input matrix will contain one complete set of values to calculate the constant. The completed matrix will not contain any zeros (or very small numbers).
Solution Stats
Problem Comments
Solution Comments
Show commentsProblem Recent Solvers61
Suggested Problems
-
Find state names that end with the letter A
1198 Solvers
-
Getting the indices from a matrix
734 Solvers
-
Change the sign of even index entries of the reversed vector
661 Solvers
-
Magic is simple (for beginners)
11741 Solvers
-
2346 Solvers
More from this Author139
Problem Tags
Community Treasure Hunt
Find the treasures in MATLAB Central and discover how the community can help you!
Start Hunting!
Bernoulli's law is one of the most charming equations in Physics.