Answer:
They would have to order 4 more uniforms in order to distribute an equal amount to each employee
Step-by-step explanation:
First we have to calculate the number of maximum uniforms that can be given to each employee equally
For this we simply divide the number of uniforms by the number of employees and look only at the whole number
980/41 = 23.92 = 23
we don't round we just take the decimals
now we multiply the number of maximum uniforms that we can give each one by the number of employees
23 * 41 = 943
to the 980 uniforms we subtract the 943
980 - 943 = 37
Calculate how much is left to 37 to reach 41
41 - 37 = 4
This means that they would have to order 4 more uniforms in order to distribute an equal amount to each employee
Answer:
its 900
Step-by-step explanation:
We are given the function:
g(n) =

We need to find what g(-3) equals.
What the question is asking is what is the resulting value after you plug in -3 as n to the function. Meaning you replace the n that is in the function with -3.
g(-3) =

Remember back to the order of operations.
Parenthesis
Exponents
Multiplication
Division
Addition
Subtraction
For this problem we can keep the fraction as it is (unless you are permitted to use a calculator... if that is the case then just plug all that into a calculator) and keep going to the exponent.
Negative exponents make fractions FLIP. So our fraction will look like this:

Now that we have it without the negative exponent we need to distribute the cubed power to each number in the fraction (which is essentially the same as saying this:

)

We ARE NOT done! We still have this left:
g(-3) =

Multiplying by 3 you get the following:

So what does g(-3) equal? This right here:
Answer:
Domain and Range of g(f(x)) are 'All real numbers' and {y | y>6 } respectively
Step-by-step explanation:
We have the functions, f(x) = eˣ and g(x) = x+6
So, their composition will be g(f(x)).
Then, g(f(x)) = g(eˣ) = eˣ+6
Thus, g(f(x)) = eˣ+6.
Since the domain and range of f(x) = eˣ are all real numbers and positive real numbers respectively.
Moreover, the function g(f(x)) = eˣ+6 is the function f(x) translated up by 6 units.
Hence, the domain and range of g(f(x)) are 'All real numbers' and {y | y>6 } respectively.