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Gelneren [198K]
2 years ago
9

Also, national saving is the income of the nation that is left after paying for . Therefore, national saving (S) is defined as:

Business
1 answer:
mestny [16]2 years ago
6 0

National saving is the nation's income that is left after paying for current consumption and government purchases, that is S = Y-C-G.

What is national saving?

National saving (saving) is the portion of the economy's total income that is left over after paying for consumption and government expenditures. individual saving the amount of money that households have after paying for expenses like taxes and expenditures.

How does national savings affect our economic growth?

Larger investments resulting from stronger GDP growth would be produced by an increase in overall savings. The high savings rates have the effect of increasing capital and boosting the nation's economic growth.

Learn more about national saving:  brainly.com/question/15109837

#SJP4

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Barbara Jones is interested in buying a five-year zero coupon bond with a face value of $1,000. She understands that the market
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Zero-cupon bond= $612.52

Explanation:

Giving the following information:

Face value= $1,000

Number of periods= 5 years

Interest rate= 10.3% = 0.103

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Zero-cupon bond= [face value/(1+i)^n]

Zero-cupon bond= [1,000 / (1.103^5)]

Zero-cupon bond= $612.52

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5 0
1 year ago
If 7000 dollars is invested in a bank account at an interest rate of 7 per cent per year, Find the amount in the bank after 14 y
Harlamova29_29 [7]

Answer:

1. Interest compounded annually = $18,049.74

2. Interest compounded quarterly = $18,493.77

3. Interest compounded Monthly = $18,598.16

4. Interest compounded continuously = $18,651.19

Explanation:

First let me state the formula for compound interest:

The future value of a certain amount which is compounded is the total amount (Principal + interest) on the amount of money, after compound interests have been applied, and this is shown below:

FV = PV (1+\frac{r}{n} )^{n*t}

where:

FV = Future value

PV = Present value = $7,000

r = interest rate in decimal = 0.07

n = number of compounding periods per year

t = compounding period in years = 14

For interests compounded continuously, the Future value is given as:

FV = PV × e^{r*t}

where

e is a mathematical constant which is = 2.7183

Now to calculate each on the compounding periods one after the other:

1. Interest compounded annually:

here n (number of compounding periods annually) = 1

Therefore,

FV = 7,000 × (1+\frac{0.07}{1})^{14}

FV = 7,000 × 1.07^{14} = $18,049.74

2. Interest compounded quarterly:

here, n = 3 ( there are 4 quarters in a year)

FV = 7,000 × (1+\frac{0.07}{4} )^{4*14}

FV = 7,000 × 1.0175^{56} = $18,493.77

3. Interest compounded Monthly:

here n = 12 ( 12 months in a year)

FV = 7,000 × (1+\frac{0.07}{12} )^{12*14}

FV = 7,000 × 1.005833^{168} = $18,598.16

4. Interests compounded continuously:

FV = PV × e^{0.07 * 14}

FV = 7,000 × 2.66446 = $18,651.19

3 0
3 years ago
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