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Sav [38]
3 years ago
11

Price floors and price supports set a minimum price below which a good or service cannot be sold. Minimum wage laws and agricult

ural price supports are common examples of such price controls. When price floors are used to keep prices above free-market levels in the agricultural industry, which of the following outcomes are common? Check all that apply.
A. Overinvestment in the agricultural industryB. A decrease in the future supply of agricultural goodsC. A surplus of agricultural goodsD. A problem of disposal of surplus agricultural goods
Business
1 answer:
Sergeu [11.5K]3 years ago
7 0

Answer:

C. A surplus of agricultural goods

Explanation:

Un-intervened markets are at equilibrium where Market Demand = Market Supply. Market Supply curve is upward sloping, due to price - supply direct relationship. Market demand curve is downward sloping, due to price - demand inverse relationship. Both curves intersect at equilibrium.

Price floor is minimum mandated price by government, below which a good cant be sold in the markets. It is usually set above market price, to protect the interest of sellers. Eg : Minimum Support price, of agricultural goods, set for protecting interests of sellers (farmers) from volatile prices.

This mandate set artificially high price : leads to supply being more than demand, as supply is directly & demand is inversely related to price. So, supply > demand implies that agricultural goods are at surplus in markets.

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The federal government uses the revenue from the fica (federal insurance contribution act) tax to pay for
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Social Security and Medicare benefits to elderly and retired people.
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3 years ago
Matt inherited as a trust a fifteen-year annuity-immediate with annual payments. He has been told that the annuity payments earn
Pavel [41]

Answer:

effective annual interest rate = 6.32%

annual payment = $1,585

Explanation:

I believe that this is an ordinary annuity, so we can use the future and present value of an ordinary annuity formula:

FV = annual payment x FV annuity factor, so annual payment = FV / FV annuity factor

PV = annual payment x PV annuity factor, so annual payment = PV / PV annuity factor

we can equal both equations:

PV / PV annuity factor = FV / FV annuity factor

FV / PV = FV annuity factor / PV annuity factor

$37,804.39 / $15,077.10 = FV annuity factor / PV annuity factor

2.5074 = FV annuity factor / PV annuity factor

the easiest way to solve this is to use an annuity table since we already know that there are 15 periods (I used an excel spreadsheet):

%,15 periods      FV annuity factor     PV annuity factor        FV/PV

1                                 16.097                   13.865                      1.1609

2                                17.293                   12.849                      1.34586

3                                18.599                    11.938                      1.55797

4                               20.024                     11.118                       1.80104

5                                21.579                   10.380                      2.07890

<u>6                               23.276                   9.7122                       2.3966</u>

<u>7                                25.129                   9.1079                       2.7590</u>

8                                27.152                   8.5595                       3.1721

9                                29.361                   8.0607                      3.6425

10                               31.772                   7.6061                         4.4112

The interest rate must be between 6 and 7%:

%,15 periods      FV annuity factor     PV annuity factor        FV/PV

6                               23.276                   9.7122                       2.3966

6.1                             23.45404              9.6461                       2.43145

6.2                            23.63369              9.5858                      2.46549

6.3                            23.81491               9.52467                     2.50034

6.31                           23.83312               9.51851                     2.50387

<u>6.32                          23.85135               9.51236                     2.5074</u>

6.4                            23.99773              9.46337                     2.53585

effective interest rate = 6.32% per year

annual payment = $37,804.39 / 23.85135 = $1,585

           

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Answer: the correct answer would be <u>Profit center.</u>

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Answer:

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Explanation:

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Present value = D1 / (1+r)  +  D2 / (1+r)^2  +  ...  +  Dn / (1+r)^n  +

[(Dn * (1+g)  /  (r - g))  /  (1+r)^n]

Where,

  • r is the required rate of return
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Present value = 5 / (1+0.155)  +  6.25 / (1+0.155)^2  + 4.75 / (1+0.155)^3  +  

3 / (1+0.155)^4  +  [(3 * (1+0.07)  /  (0.155 - 0.07))  /   (1+0.155)^4]

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