Step-by-step explanation:
Data:
Amount of money per hour: X $
Amount of hours worked: 8h.
Amount Earned: Y $
<u><em>In case, you know X (AMOUNT OF MONEY PER HOUR): </em></u>
One hour (1h) is equivalent to X.
Eight hours (8h) - How much would it be?
Answer:
1. Multiply 8 (numbers of hour worked) per X (amount of money per hour)
Example 1:
If X = 10$
8 hours * 10 $ = 80$
Juan worked 8 hours, and earned 80$
Example 2:
If X = 20$
8 hours * 20$ = 160$
Juan worked 8 hours, and earned 160$.
<u>In case you know Y</u><u><em> (TOTAL AMOUNT EARNED)</em></u>
Eight hours (8h) are equivalent to Y.
One hour - How much would it be?
Answer:
1. Divide Y into total hours worked (8H).
Example 3:
If Y = 200$
200 $ / 8 hours = 25$
Per hour Juan earns 25$
Example 4:
If Y = 400$
400$ / 8 hours = 50$
Per hour Juan earns 50$.
To figure this out, we must multiply the highest 3 digit number and the highest 1 digit number together.
9 is the highest 1 digit number.
999 is the highest 3 digit number.
999 × 9 = 8991
The greatest possible product is 8,991.
<h3>
Answer: 9 square units</h3>
Explanation:
The diagram is shown below.
Side AC is the base which is 6 units long (since 9-3 = 6)
Side AB is the height which is 3 units
area = base*height/2 = 6*3/2 = 18/2 = 9
Answer: (0.3751,0.4821)
Step-by-step explanation:
Given : Level of significance : 
Then , significance level : 
Since , sample size :
, i.e. a large sample (n<30).
Then we use z-test.
Using excel (by going in formulas for more statistics and then statistics), Critical value : 
Also, the proportion of people said that they were fans of the visiting team :-

The confidence interval for population proportion is given by :-


Hence, a 95% confidence interval for the population proportion of attendees who were fans of the visiting team= (0.3751,0.4821)
Answer:
y=3x+4
Step-by-step explanation:
The equation of the straight line that passes through (-3,-5) with slope 3 can be found using

where m=3 is the slope .
We substitute the slope to get:

We substitute the point to find b.

The equation of the straight line is:
