Respuesta :
The domain of the function is 0 <= w <= 11/12 and the range of the function is 4 <= L(w) <= 15
The domain and the range of the function
The function is given as:
L(w) = 12w + 4
The smallest value of w is 0, and the smallest value of L(w) is 4 i.e. when w = 0
The maximum value of L(w) is 15.
So, we have
12w + 4 = 15
Subtract 4 from the sides
12w = 11
Divide both sides by 12
w = 11/12
Hence, the domain of the function is 0 <= w <= 11/12 and the range of the function is 4 <= L(w) <= 15
The function type
The function is a linear function.
All linear functions are one-to-one functions
Hence, the function is a one-to-one function
Also, the function takes fractional values.
This is because the input of the function is weight
Weights are continuous values
Hence, the function is continuous
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