Answer: The probability that a randomly selected citizen has a favorable or unfavorable opinion is 1 or 100%.
In this question, we have only two answers favorable or unfavorable.
A person can't have both opinions at the same time.
So these events - favorable and unfavorable are mutually exclusive events i.e one event cannot occur when the other occurs.
Let P(F) be the probability of a person who has a favorable opinion
P(UF) be the probability of a person who has an unfavorable opinion




Now, the probability of either one of two mutually exclusive events occurring is:


Buy what u need when u need it not what u want when u want my dad always said
Answer:
C.$16 of overhead cost should be assigned to each wooden gazebo and
$40 of overhead cost should be assigned to each metal gazebo
Explanation:
2,000 wooden x 4 hours = 8,000 labor hours
500 metal x 10 = 5,000 labor hours
total hours 13,000
single manufacturing overhead: 52,000 / 13,000 = $4 per labor hours
wooden gazebos: 4hours x $4 = $ 16
metal gazebos: 10 hours x $4 = $40
Answer:
See below
Explanation:
A price increase motivates suppliers to avail more products for sale in the markets. High prices tend to have a high margin hence more profits. Like other businesses, oil producers are profit-motivated; they will supply more quantities if there is a high probability of making more profits.
The law of supply explains the correlation between supply and price. As prices increase, supply also tends to increase.
Answer:
Jessica's for AGI deduction for these costs is:
b. $14.00.
Explanation:
The aggregate gross income (AGI) can be defined as the total amount of income that an individual earns and is used in calculating the amount of income tax that an individual is liable to pay. The AGI can be expressed as follows;
AGI=T×N×W
where;
AGI=aggregate gross income
T=toll amount per way
N=number of times she reported
W=number of way
In our case;
AGI=unknown, to be determined
T=$1.75
N=4
W=2
Replacing;
AGI=(1.75×4×2)=$14.00
Jessica's for AGI deduction for these costs is:
b. $14.00.