I'm a student in chemical engineering and we use derivatives all the time. Basically we use them to measure how a system changes with time. Like in a chemical reaction of say, oxygen+hydrogen goes to water, we can use the derivative of the rate equation to measure how long it will take for a certain percentage of the reactants to be turned into products. This is vital for industrial processes.
in real life what are applications of alanlytical geometry
Virtually everywhere; in fact the entire notion of the derivative of a function is based on slope. Both slope and derivative have uses in real life, e.g. your position, speed and acceleration can be calculated using either. Or, you could find the derivative of a logistics curve (a curve that models population growth), etc.
I'm a student in chemical engineering and we use derivatives all the time. Basically we use them to measure how a system changes with time. Like in a chemical reaction of say, oxygen+hydrogen goes to water, we can use the derivative of the rate equation to measure how long it will take for a certain percentage of the reactants to be turned into products. This is vital for industrial processes.
Any 4 sided shape or figure is a quadrilateral such as a square, rectangle, kite, parallelogram ..... etc
Real life is a real life example!
As with any advanced math, whether you use it in your "real life" or not depends on whether you work in the engineering field or not. One very practical application of the derivative (for engineers) is to find the maximum (or minimum) of a function. Such maxima or minima can appear at points where the derivative is zero or undefined (also, at the endpoints of the range under consideration). Another application is to analyze the behavior of functions in general. This can assist you in graphing the functions.
Application of definitApplication of definite Integral in the real life
In real life application, isometric drawing is used in the design of the video games.
There are no real life applications of reciprocal functions
in real life what are applications of alanlytical geometry
Virtually everywhere; in fact the entire notion of the derivative of a function is based on slope. Both slope and derivative have uses in real life, e.g. your position, speed and acceleration can be calculated using either. Or, you could find the derivative of a logistics curve (a curve that models population growth), etc.
What are the Applications of definite integrals in the real life?
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JULIUS!
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what are the real life examples of order staistics