Answer:
Optimal package size = 4 units
Optimal package price = $20
Explanation:
P = 8 - 1.5Q and C(Q) = 2.0Q, MC = 2
To obtain optimal package size, we put
Price is equal to the marginal cost, P = MC
8 - 1.5Q = 2
1.5Q = 6
Q = 6 ÷ 1.5
= 4
Therefore,
Optimal package size = 4 units
Hence,
Optimal package price:
= 0.5[8 - 2] × 4 + 2 × 4
= 12 + 8
= $20
Answer:
I will report the Field Training Officer to the higher authority.
Explanation:
If I was rookie police officer and are riding with a Field Training Officer (FTO) and he was drinking while on duty, I would report it, because he is endangering my life and his and others around us. It is important to note that irrespective of previous evaluation or submission made on me by the FTO, it is unethical for any trained police officer to take any amount of alcoholic drinks while on duty. Because when someone is under the influence of beers, he/she does not function effectively and may act abnormally.
Taxes levied on the sale, manufacture or use of specific items such as liquor, cigarettes, and gasoline are known as <u>selective sales taxes</u>, as well as <u>excise taxes.</u>
So, there aren't taxes on a whole bunch of products, but rather on a selected few, which (in the case of alcohol and cigarettes) are considered detrimental to the society and thus people who want to use them have to pay a little bit more in order to have that commodity.
Answer:
Alma would have $ 4,269.61 for her trip in four years' time
Explanation:
The amount she would have for her trip in four years' time can be computed using the future value formula which is given as:
FV=PV*(1+r/t)^N*t
PV is the amount she has today which is $3,500
r is the rate of return the credit union offered her,that 5%
t is the number of times in a year the interest is compounded which is 4
N is the number of years the investment would last which is 4 years
FV=$3,500*(1+5%/4)^4*4
FV=$3,500*(1+1.25%)^16
FV=$3,500*(1.0125)^16
FV=$3,500*1.219889548
FV=$4,269.61
Alma would have $ 4,269.61 for her trip in four years if the $3,500 is invested at 5% compounded quarterly
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