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Ugo [173]
3 years ago
6

Why would a smart person keep at least $100 balance in their checking account at all times

Business
1 answer:
aliya0001 [1]3 years ago
4 0

One of the major reasons to keep at least $100 in your checking account is to actually cover for unexpected expenses, and also to avoid bank charges or fees for either an overdraft or a returned unpaid transactions.

It could also come handy if you get stuck somewhere, or if you need to take a taxi after having dinner with your new date, and your debit/credit card is on $0.00, this could save you the ultimate embarrassment by just transfering money from checking to your savings account.

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Read 2 more answers
An investor purchases a stock for $52 and a put for $0.60 with a strike price of $50. The investor sells a call for $0.60 with a
Nutka1998 [239]

Answer:

Maximum profit = $6

Maximum loss = -$2

Explanation:

The computation of maximum profit and loss for this position is shown below:-

Maximum profit = Strike price - Purchase of stock

= $58 - $52

= $6

Maximum loss = Strike price - Purchase of stock

= $50 - $52

= - $2

Therefore for determining the maximum profit and loss for this position we simply applied the above formulas.

6 0
3 years ago
The equality-efficiency trade-off suggests that a. welfare programs stimulate incentives to work. b. inefficiencies result when
soldi70 [24.7K]

Answer:

The correct answer is letter "B": inefficiencies result when incentives to produce are reduced.

Explanation:

Equity-efficiency tradeoff takes place when attempting to optimize the production efficiency, distribution of wealth is diminished. The concept is always linked to moral philosophy because it implies taking about how people organize themselves in the way to produce and share their goods in a fairly. According to this point of view, when there is not enough motivation to produce inefficiencies arise.

7 0
3 years ago
A firm is planning to manufacture a new product. As the selling price is increased, the quantity that can be sold decreases. Num
Oduvanchick [21]

Answer:

Profit Maximising Quantity = 775

Explanation:

Price P = 35 - 0.02Q

Total Revenue TR = Price x Quantity = P X Q

= (35 - 0.02Q)(Q)  = 35Q - 0.02Q^2

Total Cost TC = 8000 + 4Q

Profit = TR - TC

[35Q - 0.02Q^2] - [8000+4Q]  =  35Q - 0.02Q^2 - 8000 - 4Q

Profit Function = - 0.02Q^2 + 31Q - 8000

To find out profit maximising Quantity , we will differentiate Profit Function with respect to Q & equate it to 0.

dTR/ dQ = -0.04Q + 31 = 0

Q = 31/0.04 = 775

To verify whether 775 is profit maximising Q, we will do second derivative & check that it is negative.

d^2TR/ dQ^2 = -0.04 i.e < 0 (negative)

So 775 is profit maximising quantity

5 0
3 years ago
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