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Yes, a function can assign multiple inputs to the same output, but this only applies to non-injective functions. In mathematical terms, a function is defined as a relation that associates each element from the domain (inputs) with exactly one element in the codomain (outputs). Therefore, while multiple inputs can lead to the same output, each individual input must map to one specific output.
What else can I help you with?
How do you measure productivity?
Partial measures output/(single input)Multi-factor measures output/(multiple inputs)Total measure output/ (total inputs)Productivity =(Outputs/inputs)
What is the difference between many to one function and one to one function?
A many-to-one function is a type of function where multiple input values can map to the same output value. In contrast, a one-to-one function (or injective function) ensures that each input value maps to a unique output value, meaning no two different inputs share the same output. Thus, in a one-to-one function, every output corresponds to exactly one input, while in a many-to-one function, one output can correspond to several inputs. This distinction is crucial in understanding the behavior and properties of functions in mathematics.
Is a inverse also a function?
Yes, an inverse can be a function, but this depends on the original function being one-to-one (bijective). A one-to-one function has a unique output for every input, allowing for the existence of an inverse that also meets the criteria of a function. If the original function is not one-to-one, its inverse will not be a function, as it would map a single output to multiple inputs.
What is the rule that assign exactly one output value to each input value?
Function
Which logic function requires both inputs to be a in order to output a 1?
The question could have been written better. I am assuming that you have two inputs each denoted by "a" and want to know which logic function requires both "a"s to be (1 or TRUE) so that the output is 1. The logic function is an AND gate
How do you measure productivity?
Partial measures output/(single input)Multi-factor measures output/(multiple inputs)Total measure output/ (total inputs)Productivity =(Outputs/inputs)
What is the difference between many to one function and one to one function?
A many-to-one function is a type of function where multiple input values can map to the same output value. In contrast, a one-to-one function (or injective function) ensures that each input value maps to a unique output value, meaning no two different inputs share the same output. Thus, in a one-to-one function, every output corresponds to exactly one input, while in a many-to-one function, one output can correspond to several inputs. This distinction is crucial in understanding the behavior and properties of functions in mathematics.
Is a inverse also a function?
Yes, an inverse can be a function, but this depends on the original function being one-to-one (bijective). A one-to-one function has a unique output for every input, allowing for the existence of an inverse that also meets the criteria of a function. If the original function is not one-to-one, its inverse will not be a function, as it would map a single output to multiple inputs.
How a function work you will have to find the the functions follow as it turn inputs in to output?
Rule
Which logic function has the output low only when all inputs are high?
NAND
Which logic function requires both inputs to be 1 in order to output a 1?
AND.
What is the rule that assign exactly one output value to each input value?
Function
A function may assign the same output value to two different input values?
True
Which logic function requires both inputs to be a in order to output a 1?
The question could have been written better. I am assuming that you have two inputs each denoted by "a" and want to know which logic function requires both "a"s to be (1 or TRUE) so that the output is 1. The logic function is an AND gate
What is the function rules of input and output?
The rule is what actions (operations) the function performs. The only requirement is that for each imput there is an output and that the same input always results in the same output. (Different inputs can have the same output).
A function may assign more than one output value to one of its input values?
false
How does a longrun production function differ from a shortrun production function?
üProduction function shows technological relationship between quantity of output and quantity of various inputs used in production. üProduction function in economic sense states the maximum output that can be produced during a period with certain quantity of various inputs in the existing state of technology. üIt is the tool of analysis which is used to explain input - output relationships. üIn general it tells that production of a commodity depends on specified inputs. ü ü
