Given:
uniforms in a package of 8.
127 people with 3 uniforms each.
127 x 3 = 381 uniforms
381 ÷ 8 = 47.625 ⇒ 48 packages
The store will need to order 48 packages of uniforms to fulfill the uniform requirement of 127 people. There will also be 3 uniforms left in excess of the 48 packages.
48 * 8 = 384
384 - 381 = 3 excess uniform
Answer:
$997
Step-by-step explanation:
Okay, so the first thing you need to do is find how much commission Luis received so that we can add that to the base salary. To do that, we could set up a proportion.
Since percentages are out of 100, we'll need to put 14 over 100. Because $6050 is the total amount he sold, we'll put that number in the denominator corresponding to the total, or 100. The proportion will look somewhat like the following:

To find X, we have to multiply across (14 × 6050, which is 84700) then divide that by 100 (or the denominator right on the other side), which would result in 847.
So... X = $847. Now we add that to the base salary (150 + 847), and that gets us $997 for the total he was paid last week.
I apologize for taking so long to help ^-^;
Answer: -0.833
Step-by-step explanation:
Calculate the approximate value.
Answer:
Numbers are 6 and 17.
Step-by-step explanation:
Let the two numbers are 'a' and 'b'.
"Sum of these numbers = 23"
a + b = 23 --------(1)
"One number is 7 less than 4 times the other"
a = 4b - 7 ---------(2)
Substitute the value of 'a' in equation (1) from equation (2)
(4b - 7) + b = 23
5b - 7 = 23
5b = 23 + 7
5b = 30
b = 6
From equation (2),
a = 4b - 7
a = 4×6 - 7
a = 24 - 7
a = 17
Therefore, the numbers are 6 and 17.
Answer: OPTION B.
Step-by-step explanation:
We have the following functions f(x) and g(x):

In order to find for which values of "x"
, we can check each option given:
<u>OPTION A</u>
Substitute
into the function f(x) and evaluate:

Substitute
into the function g(x) and evaluate:

Substitute
into the function f(x) and evaluate:

Substitute
into the function g(x) and evaluate:

This is not the correct option.
<u>OPTION B</u>
We already know that:


Substitute
into the function f(x) and evaluate:

Substitute
into the function g(x) and evaluate:

<em> This is the correct option.</em>
<u>OPTION C</u>
We already know that:


Therefore, this is not the correct option.
<u>OPTION D</u>
We already know that:

Substitute
into the function f(x) and evaluate:

Substitute
into the function g(x) and evaluate:

This is not the correct option.