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Sagot :
The equation [tex]f (x) = \frac{1}{2x}[/tex] represent Reciprocal functions .
What is parent function?
A parent function is the simplest function that still satisfies the definition of a certain type of function. For example, when we think of the linear functions which make up a family of functions, the parent function would be y = x. This is the simplest linear function.
Types of parent function :
- Constant Functions
- Linear Functions
- Quadratic Functions
- Cubic Functions
- Absolute Value Functions
- Radical Functions
- Exponential Functions
- Logarithmic Functions
- Reciprocal Functions
What is Reciprocal Functions?
Reciprocal functions are functions that contain a constant numerator and x as its denominator. Its parent function is y = 1/x.
According to the question
Type of parent function does the equation represent
[tex]f (x) = \frac{1}{2x}[/tex]
As we know in this denominator is having x (variable) and numerator is constant
so ,
According to the Reciprocal functions :
functions that contain a constant numerator and x as its denominator. Its parent function is y = 1/x.
Hence, the equation [tex]f (x) = \frac{1}{2x}[/tex] represent Reciprocal functions .
To know more about parent function and Reciprocal functions here:
https://brainly.com/question/18599661
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