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natulia [17]
3 years ago
7

Consider a hypothetical closed economy in which households spend $0.70 of each additional dollar they earn and save the remainin

g $0.30. The marginal propensity to consume (MPC) for this economy is:
A) .3

B) .7

C) 1

D) 1.43

E) 3.33

and the oversimplified multiplier for this economy is:

A) .3

B) .7

C) 1

D) 1.43

E) 3.33

Suppose the government in this economy decides to decrease government purchases by $300 billion. The decrease in government purchases will lead to a decrease in income, generating an initial change in consumption equal to:

A) -$1,000 billion

B) -$90 billion

C) -$210 billion

D) -$500 billion

E) -$105 billion

This decreases income yet again, causing a second change in consumption equal to:

A) -$1,000 billion

B) -$90 billion

C) -$210 billion

D) -$500 billion

E) -$107 billion

The total change in demand resulting from the initial change in government spending is:

A) -$0.6 trillion

B) -$0.7 trillion

C) -$2.7 trillion

D) -$1 trillion
Business
1 answer:
MAVERICK [17]3 years ago
6 0

(a) Marginal propensity to consume (MPC) = 0.7

(b) Multiplier of this economy:

     = 3.33

(c) Decrease government purchases by $300 billion,

Initial change in consumption = Change in government purchases × MPC

                                                 = $300 × 0.7

                                                 = -$210 billion

(d) This decreases income yet again, causing a second change in consumption equal to:

= Initial change in consumption × MPC

= -$210 × 0.7

= -$147 billion

(e) The total change in demand resulting from the initial change in government spending is:

= Change in government purchases × Multiplier

= $300 × 3.33

= -$1 trillion

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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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3 years ago
Assuming Year 2 net credit sales totaled $122,000, what was the company's average days to collect receivables
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Answer:

44.88 days

Explanation:

Note: The full question is attached

Average amount of accounts receivables = ($16,000+$14,000)/2

Average amount of accounts receivables = $15,000

Average days to collect receivables = Days * AR / Credit sales  

= 365 * $15,000 / $122,000

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= 44.88 days

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Answer:

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