Answer:
the amount that should be invested now is $476,654
Explanation:
The computation of the amount that should be invested now is shown below:
= Payment made each year × (1 - (1 + rate of interest)^-number of years) ÷ rate of interest
= $100,000 × [1 - (1 + 7%)^-6] ÷ 7%
= $476,654
hence, the amount that should be invested now is $476,654
Answer: Decision-Making
Explanation:
Decision-making is the process by which we choose the best perceived alternative to follow after evaluating the available alternatives for their costs and benefits.
These costs and benefits are not only monetary in nature. They can include our values as well as our beliefs and the things we prefer. They also include time as well. Every decision is unique with these and that is why every decision must be evaluated in its own right.
If Morris leaves his backup at nuway launderers when he stops to pick up his clothes then the backup is a mislaid property.
Given that Morris leaves his backup at nuway launderers when he stops to pick up his clothes.
We are required to find what backup is.
The backup is basically a mislaid property.
Mislaid property is basically any belonging of a person that was purposefully set around its proprietor and after that they forgot about that. There is a difference between lost property and mislaid property, for instance, a wallet that drops out of somebody's pocket is lost but a wallet incidentally left on a table in an eatery is mislaid.
Hence if Morris leaves his backup at nuway launderers when he stops to pick up his clothes then the backup is a mislaid property.
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Answer:
The amount of $8,707,170 of cash and cash equivalents to be reported on Eastwood Co.
Explanation:
Cash reported December 31,2014 = Commercial savings account + Commercial checking account + Money market fund + Petty cash fund + Commercial paper + Currency and coin on hand
=$698,340 + $830,320 + $5,044,440 + $1,900 + $2,124,020 + $8,150
= $8,707,170
Therefore, The amount of $8,707,170 of cash and cash equivalents to be reported on Eastwood Co.
Answer:
VF= $143.801,78
Explanation:
Dada la siguiente información:
Deposito mensual (A)= $2.500
Cantidad de periodos (n)= 4*12= 48 meses
Interes mensual (i)= 0,09/12= 0,0075
<u>Para calcular el valor futuro (VF), debemos usar la siguiente formula:</u>
VF= {A*[(1+i)^n-1]}/i
VF= {2.500*[(1,0075^48) - 1]} / 0,0075
VF= $143.801,78
