The only thing I can think of for a result or product of a technological system is output.
No matter whether I use a software program or a form on a website, it generates output.
Binary system
A system of equations.
Octal.
One way is to look at the graphs of these equations. If they intersect, the point of intersection (x, y) is the only solution of the system. In this case we say that the system is consistent. If their graphs do not intersect, then the system has no solution. In this case we say that the system is inconsistent. If the graph of the equations is the same line, the system has infinitely simultaneous solutions. We can use several methods in order to solve the system algebraically. In the case where the equations of the system are dependent (the coefficients of the same variable are multiple of each other), the system has infinite number of solutions solution. For example, 2x + 3y = 6 4y + 6y = 12 These equations are dependent. Since they represent the same line, all points that satisfy either of the equations are solutions of the system. Try to solve this system of equations, 2x + 3y = 6 4x + 6y = 7 If you use addition or subtraction method, and you obtain a peculiar result such that 0 = 5, actually you have shown that the system has no solution (there is no point that satisfying both equations). When you use the substitution method and you obtain a result such that 5 = 5, this result indicates no solution for the system.
To solve a system means to find the x- and y-values for which both of the equations are true. Systems of linear equations can be solved using a variety of methods. One method is to graph the equations as two lines and examine them. If the lines intersect at exactly one point, there is one solution to the system, and the system is called consistent. If the two lines are on top of one another, there are an infinite number of solutions, because each point on the line is considered a solution (this system is called dependent). If the two lines are parallel, there is no solution (this system is called inconsistent). To solve a system means to find the x- and y-values for which both of the equations are true. Systems of linear equations can be solved using a variety of methods. One method is to graph the equations as two lines and examine them. If the lines intersect at exactly one point, there is one solution to the system, and the system is called consistent. If the two lines are on top of one another, there are an infinite number of solutions, because each point on the line is considered a solution (this system is called dependent). If the two lines are parallel, there is no solution (this system is called inconsistent). To solve a system means to find the x- and y-values for which both of the equations are true. Systems of linear equations can be solved using a variety of methods. One method is to graph the equations as two lines and examine them. If the lines intersect at exactly one point, there is one solution to the system, and the system is called consistent. If the two lines are on top of one another, there are an infinite number of solutions, because each point on the line is considered a solution (this system is called dependent). If the two lines are parallel, there is no solution (this system is called inconsistent). To solve a system means to find the x- and y-values for which both of the equations are true. Systems of linear equations can be solved using a variety of methods. One method is to graph the equations as two lines and examine them. If the lines intersect at exactly one point, there is one solution to the system, and the system is called consistent. If the two lines are on top of one another, there are an infinite number of solutions, because each point on the line is considered a solution (this system is called dependent). If the two lines are parallel, there is no solution (this system is called inconsistent).
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A technological process is a sequence of procedures to obtain a product.
The OUTPUT.!?
The product or result of a system is often referred to as an "output." In various contexts, outputs can include tangible products, services, information, or outcomes generated by the system's processes. Systems are designed to transform inputs into outputs through a series of operations, often measured to assess performance and effectiveness.
A desired specification of a product or system is called a "requirement." Requirements outline the expected features, functions, and constraints that the product or system must meet to satisfy user needs and stakeholder expectations. They serve as a foundation for design, development, and evaluation processes.
Our number system is based on the number ten, and as a result, it is called the decimal system.
Le Chatelier's Principle states that a system at equilibrium will shift to counteract the change imposed on it. If more product is added, the system will shift in the direction that consumes the additional product to restore equilibrium.
Verification is intended to check that a product, service, or system meets a set of initial design requirements, specifications. Validation is intended to check that development and verification procedures for a product, service, or system result in a product, service, or system that meets initial requirements, specifications. The biggest problem arises when something is verified but the fails validation.
The noun 'product' is an abstract noun as a word for the result of a system or process; a word for a result of actions, influences, or events; a word for a concept.The noun 'product' is a concrete noun as a word for a quantity of something that is made or grown for the purpose of sale; a word for a number that is the result of multiplying two other numbers; a word for a thing or things.
Everything that humans do beyond the capabilities of their body requires technology and technological systems...........
A technological constraint refers to limitations imposed by existing technology that restrict the capabilities, performance, or efficiency of a system, process, or product. These constraints can arise from hardware limitations, software capabilities, or integration issues, often influencing design choices and innovation. Understanding these constraints is essential for problem-solving and developing effective solutions within a given technological context.