Answer:
The $300 of out of pocket expense exceeds the MSRB political contribution limit and will result in the municipal securities firm being banned as an underwriter for that issuer for 2 years.
Explanation:
The municipal securities firm is is underwriter for municipal issuer. The volunteers have paid $300 out of pocket but they are not entitled to make contribution to the campaign. This will result the firm being banned for two years as an underwriter for the issuer.
Answers and explanations:
1) A modification problem takes places when creating a database two different type of information is entered in the same chart row generating inaccuracy. The only form to solve this issue is creating a new row so each piece of information will be stored in one row particularly.
2) There are three (3) types of modification problems: the deletion problem (<em>the single row containing information from different themes can be deleted losing data</em>), the update problem (<em>new information entered could lead to more inconsistency</em>), and the insertion problem (<em>similar to deletion, a new row can be inserted instead of the row causing problem but information will be missing</em>).
Answer:
$14.50
Explanation:
Given;
Charge for first 2 hours = $5.00 and
$0.75 for each additional half hour or part thereof.
If he parks his car for 8 hours, then the first 2 hours will be charged at a rate of $5.00
Time left to charge is 6 hours. This will be charged at a rate of $0.75
Therefore cost to Sam for parking his car for 8 hours
= (2 × $5) + (6 × $0.75)
= $10 + $4.50
= $14.50
Sam paid $14.50 for parking.
Answer:
The correct answer is option D.
Explanation:
The use of plastic to produce bicycle helmets will reduce the amount of resources available to other industries that use plastic. If an industry is making helmets from plastic, they are using plastic as inputs in the production process. This will cause a reduction in the quantity of plastic available.
This plastic is used by other industries as well. They will experience a reduction in the resources available to them.
Answer:
The greatest number of mangoes which are to be taken out at a time from each basket so that both of them emptied simultaneously is the number of mangoes in each basket which is 120 mangoes for one basket and 168 mangoes for the other basket
Explanation:
Given that the number of mangoes in one basket = 120 mangoes
Also, the number of mangoes in another basket = 168 mangoes
The greatest number of mangoes, X and Y that are to taken out from each basket so that both of them will empty simultaneously is found as follows;
We note that the ratio of the number of mangoes in both baskets are;
120:168 = 5:7
Therefore, we have;
5 × Y = 120
Y = 20/5 = 24
Similarly, we have;
7 × X = 168
X = 168/7 = 24
We can take 5 mangoes from one basket and 7 mangoes from the other basket 24 times, for both mangoes to empty the same time
We can also take 5×12 = 60 mangoes twice from one basket and 7 × 12 = 84 mangoes twice from the other basket to empty the baskets
We can also take 120 mangoes one from one basket and 168 mangoes one from the other basket to empty the baskets.
Therefore, the greatest number of mangoes which are to be taken out at a time from each basket so that both of them emptied simultaneously is the number of mangoes in each basket which is 120 mangoes for one basket and 168 mangoes for the other basket.