Answer :
Keywords:
Function, variable, total cost, percentage, jeans
For this case we have a function of the form[tex]y = f (x)[/tex], where [tex]f (x)[/tex]represents the total cost of buying a pair of jeans, considering that they are 20% below the regular price given by the variable x.
So, if the pair of jeans costs x, we look for 20% of x.
x -----------> 100%
? -----------> 20%
Where "?" represents 20% of x. So, we have:
[tex]? = \frac {20 * x} {100}\\? = 0.2x[/tex]
Thus, 0.2x represents the reduction of the total cost of the pair of jeans
Then, the function that gives the total cost of the pair of jeans, with a reduction of 20% is:
[tex]f (x) = x-0.2x[/tex]
Answer:
[tex]f (x) = x-0.2x[/tex]
Option C
Step-by-step explanation:
Function, variable, total cost, percentage, jeans
For this case we have a function of the form, where represents the total cost of buying a pair of jeans, considering that they are 20% below the regular price given by the variable x.
So, if the pair of jeans costs x, we look for 20% of x.
x -----------> 100%
? -----------> 20%
Where "?" represents 20% of x. So, we have:
Thus, 0.2x represents the reduction of the total cost of the pair of jeans
Then, the function that gives the total cost of the pair of jeans, with a reduction of 20% is:
Answer: Option C