Answer:
the tax on a $90,000 salary is: $5175
Step-by-step explanation:
Given that the person earns a $90,000 annual salary, you need to use the last of the brackets , the one that reads "<em>17,001 and up</em>". That is, you need to find the 5.75% of the $90,000 in order to determine the taxes owed.
Recall that 5.75% in math terms is: 5.75/100 = 0.0575
Then the 5.75% of $90,000 is mathematically calculated as the product :
0.0575 x 90,000 = 5175
Therefore the tax on a $90,000 salary is: $5175
I did the calculations two ways. The last data item was 185.00!
I wasn't sure if this was correct or a typo. With 185.00: mean 33.31. STD dev 53.68. With 185.00 changed to 18.50: mean 14.81 std dev 2.75
Hello! To solve this question, you'll need to set up a ratio to represent this problem. If there are 6 people who have flu-like systems for every 1 person who has the flu, the ratio would be 6:1. Use this ratio to find the number of patients with only flu-like symptoms.
6 (flu-like symptoms) : 1 (flu)
12:2
18:3
24:4
30:5
36:6
There would be approximately between 30-36 patients with only flu-like systems. Hope this helps! :)
Answer:
70%.
Step-by-step explanation:
Rearrange the inequality to isolate 
. Start by subtracting 
from both sides of the inequality:
,
.
Divide both sides by 
. (Keep in mind that if the multiplier or divisor is smaller than zero, it will flip the inequality sign.)
.
There are ten numbers in this set. Only seven of them will satisfy this inequality. Note that the "
" symbol means strictly greater than (while "
" means greater than or equal to.) As a result, 
will not count as a solution.
Assume that the number is picked randomly.
.
depends on what your talking about
