For the given logarithmic function, we have:
domain: (4, ∞).
range: (-∞, ∞).
<h3>
How to determine the domain and range of the function?</h3>
For a function y = f(x), the domain is the set of the possible input values, and the range is the set of the possible output values.
Here we have the function:
f(x) = log(x - 4) - 3
First, we know that the range of logarithmic functions is the set of all real numbers.
We also know that the argument of logarithmic functions can only be larger than zero.
So the domain is defined by x > 4.
Then we have:
domain: (4, ∞).
range: (-∞, ∞).
If you want to learn more about domain and range.
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Answer:
14
Step-by-step explanation:
322/23=14 FILLER FILLER
1) Find sum of (12x+9y) and (-2y)
12x+9y+(-2y)=12x+7y
2) Subtract (4x-3y) from the sum
(12x+7y)-(4x-3y)=12x+7y-4x+3y=8x+10y
3) The answer is 8x+10y
To find the median set the numbers up from least to greatest.
10 10 16 22 25 27
See which number(s) is located in the middle.
In this case, there are two numbers, 16 and 22.
Now we must find what is in between of those two numbers.
(16 + 22) / 2
38 / 2 = 19
Answer: The median is 19
