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Differential Equations
A differential equation, unlike other mathematical equations, has one or more of its unknowns undergoing a continual change. These equations mathematically describe the most significant phenomena in the universe, including Newtonian and quantum mechanics, waves and oscillators, biological growth and decay, heat, economics, and general relativity. Please direct all concerns about these intricate and all-encompassing equations here.
523 Questions
Why active differentiator circuits are not used in analog computer to solve differential equations?
The op amp differentiator is generally not used in any analog computer application. The basic reason for this is that high-frequency noise signals will not be suppressed by this circuit; rather they will be amplified far beyond the amplification of the desired signal.
Quadrillion may mean either of the two numbers (depends on long and short scales):
- 1,000,000,000,000,000 (one thousand million million; 1015; SI prefix peta) - increasingly common meaning in English language usage.
- 1,000,000,000,000,000,000,000,000 (1024; SI prefix yotta) - increasingly rare meaning in English language usage.
It is 1,000,000,000,000,000.
- Simply put, in the English language, it is "one thousand trillion."
Derivation of navier-stokes equation for a cylindrical coordinates for a compressible laminar flow?
it is easy you can see any textbook........
What is the use of a differential?
Differentials can be used to approximate a nonlinear function as a linear function.
They can be used as a "factory" to quickly find partial derivatives.
They can be used to test if a function is smooth.
What are the odd integers greater than 40?
Any integer that is divisible by 2 with no remainder is even otherwise it is an odd integer
What is differential equation in mathematics?
It is an equation containing differentials or derivatives, there are situations when variables increase or decrease at certain rates. A direct relationshin between the variables can be found if the differential equation can be solved. Solving differential equations involves an integration process:first order dy _____ which introduces one constant arbitrary dx And secnd order which introduces two arbitrary constant arbitraries 2 d y ______ 2 d x dx
What are the degrees of differential equation?
The degree of a differential equation is the POWER of the derivative of the highest order. Using f' to denote df/fx, f'' to denote d2f/dx2 (I hate this browser!!!), and so on, an equation of the form (f'')^2 + (f')^3 - x^4 = 17 is of second degree.
Uses of differential equation in computer engineering?
A computer engineer won't usually need this directly to develop computer programs, for example; he would need this if he specifically helps solving problems in related areas, such as engineering, physics, etc.
A computer engineer won't usually need this directly to develop computer programs, for example; he would need this if he specifically helps solving problems in related areas, such as engineering, physics, etc.
A computer engineer won't usually need this directly to develop computer programs, for example; he would need this if he specifically helps solving problems in related areas, such as engineering, physics, etc.
A computer engineer won't usually need this directly to develop computer programs, for example; he would need this if he specifically helps solving problems in related areas, such as engineering, physics, etc.
Daily life examples about differential equations?
Here are two variables
Demand and Price, whereas Price is Independent variable &
Demand is dependent variable, i.e. if price of something changes the demand will also be affected. Now simple Differential Equation is
d (Demand)= constant
d (Price)
But keep in mind that Price is a function not a simple variable.
yes because a ratio is a rate so a rate would have to be a ratio
1 mile = 5280 feet so 2 mile = 2*5280 = 10560 feet. Simple!
What is the answer to x 2y equals -4?
The answer is an infinite set of points on a straight line. The exact equation of the straight line depends on the symbol thyat should appear between x and 2y which is invisible because of the inadequacies of the browser used by this site.
you times 45 x 1 = 45
By "squared", I'm certain you mean the 562, correct? If that's what you mean, then the answer to that is 75,264. The small 2 means that you multiply that number by itself, so 56x 56=3136, and 3136 x 24=75,264.
In linear differential equation meaning of product term of y?
In a linear differential equation, the product term of the dependent variable ( y ) and its derivatives must be linear, meaning that ( y ) and its derivatives appear to the first power and are not multiplied together. For example, a term like ( y^2 ) or ( y \cdot y' ) would make the equation nonlinear. The linearity ensures that the principle of superposition can be applied, allowing solutions to be constructed as a sum of individual solutions. Thus, a linear differential equation can be expressed in the form ( a_n(x)y^{(n)} + a_{n-1}(x)y^{(n-1)} + \ldots + a_0(x)y = g(x) ), where ( a_i(x) ) are functions of the independent variable ( x ).
Application of differential equation?
Differential equations are fundamental in modeling real-world phenomena across various fields. For instance, they are used in physics to describe motion and heat transfer, in biology to model population dynamics, and in engineering for systems stability and control. Additionally, they play a crucial role in economics for modeling growth and decay processes. By providing a mathematical framework, differential equations enable the analysis and prediction of complex systems over time.
