Nondimensionalization of equations are generally done to obtain the characteristic property of the system. Non Dimensionalization of incompressible navier stokes gives an equation in terms of Reynolds number hence simplifying the problem.
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Prasanth P
2x+1=5x
2.72 and 0.28 This is not an equation, so it cannot be solved.
Graphical solutions can only be approximate. Looking at a graph you might think that lines cross at (2, 5) but it might be (1.99, 5.01).
This has 3 real valued solutions: approx x = -92.877, x = 21.590, x = 81.287 I plotted it to get the approximate solutions.
Not sure what "effects" you are looking for... But what this means is that if you ever need to find roots of a polynomial of degree five or higher, in most cases you'll have to use approximate solutions. Since polynomials of degree 3 and 4 can be solved, but doing this is quite complicated, approximate solutions are often used in those cases, as well.
You can find the solutions to 12th physics problems in PS BANGUI textbooks from online bookstores, educational websites, or through academic resources provided by institutions such as universities or educational boards. You may also consider reaching out to teachers, tutors, or study groups for assistance with obtaining the solutions.
Using the quadratic equation formula:- x = -0.5447270865 or x = 2.294727086
Finite Differential Methods (FDM) are numerical methods for approximating the solutions to differential equations using finite difference equations to approximate derivatives.
A mixture of methyl orange, litmus, and phenolphthalein can be used as a universal indicator because each indicator covers a different pH range. Methyl orange turns red in acidic solutions, litmus turns red in acidic solutions and blue in basic solutions, and phenolphthalein turns pink in basic solutions. By observing the color change of the mixture, you can determine the approximate pH of the solution being tested.
To solve a nonlinear equation, you can use various methods depending on the equation's characteristics. Common techniques include graphing, where you visualize the function to identify intersection points with the x-axis; numerical methods like the Newton-Raphson method or bisection method for finding approximate solutions; and algebraic methods such as factoring or substitution if applicable. In cases where explicit solutions are difficult to find, software tools or calculators can also be employed for numerical solutions.
V. G. Korneev has written: 'Approximate solution of plastic flow theory problems' -- subject(s): Boundary value problems, Finite element method, Numerical solutions, Plasticity
There are many different types of solutions. Some examples of different solutions are isotonic solutions, hypertonic solutions and hypotonic solutions.