Respuesta :
Answer:
Domain: all real numbers
The interval on which the function is increasing is : (0 , infinity)
The interval on which the function is decreasing is : (-infinity , 0)
The interval on which the function is constant is : ( 0,0 )
Step-by-step explanation:
f(r)=5r^2−4
This is a quadratic function.
vertex at (0, -4) and with positive coefficient for r^2
The interval on which the function is increasing is : (0 , infinity)
The interval on which the function is decreasing is : (-infinity , 0)
The interval on which the function is constant is : ( 0,0 )
Here the domain should be all real numbers
The interval is increasing i.e. (0 , infinity), decreasing i.e. (-infinity , 0), and constant i.e. ( 0,0 ).
Calculation of the domain and interval:
Since
f(r)=5r^2−4
So this represent that This is a quadratic function.
So here,
vertex at (0, -4) and with positive coefficient for r^2
Based on this we can say that
The interval on which the function is increasing is : (0 , infinity)
The interval on which the function is decreasing is : (-infinity , 0)
The interval on which the function is constant is : ( 0,0 )
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