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The global solution of an ordinary differential equation (ODE) is a solution of which there are no extensions; i.e. you can't add a solution to the global solution to make it more general, the global solution is as general as it gets.
It is the solution of a differential equation without there being any restrictions on the variables (No boundary conditions are given). Presence of arbitrary constants indicates a general solution, the number of arbitrary constants depending on the order of the differential equation.
What topics are included in "Algebra 2" may vary depending on the specific textbook. But in general, if you want an equation that has a certain solution, in this case 24, you can start with the equation:x = 24 Then you can do several operation on this equation, always doing the same on both sides, such as: * Add or subtract the same number on both sides * Multiply or divide both sides by the same number * Square both sides * Apply functions, such as trigonometric functions, inverses trigonometric functions, exponential functions, etc. In general, you can do this repeatedly.
It can. And does, for example, in the hyperbolic trigonometric functions. It can make the solution harder but there is no law that says that solutions must be easy!
Is a trigonometric equation which has infinitely many real solutions.