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3 years ago

By lowering production costs, _____ help domestic producers compete against foreign imports. subsidies duties quotas tariffs

1 answer:

4 0

By dropping production costs, subsidies aid domestic manufacturers strive in contrast to foreign imports and attainment export markets. Subsidies proceeds many forms as well as cash grants, low interest loans, tax breaks and government equity contribution in domestic companies. Government subsidies should be paid for or usually by taxing people and businesses. The biggest protectors of the agricultural subsidies are the industrialized nations of the world and the consequence of subsidies is subsidies protect inefficient domestic producers. Conferring to the strategic trade policy, subsidies can assist a company to attain a first mover benefit in an developing industry. Non-tariff obstructions which comprise of subsidies, quotas, voluntary export restraints and anti dumping duties.

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Dixie, a driver for Express Delivery Company, leaves the truck's motor running in neutral and carelessly forgets to set the park

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4 years ago

Rogoff Co.'s 15-year bonds have an annual coupon rate of 9.5%. Each bond has face value of $1,000 and makes semiannual interest

meriva

Answer:

maximum sum of $891.00

Explanation:

given data

Face Value = $1,000

Annual Coupon Rate = 9.50%

Time to Maturity = 15 years

yield to maturity = 11%

to find out

maximum price you should be willing to pay for the bond

solution

we know that Semiannual Coupon Rate will be = 4.75%

so semiannual Coupon will be = Semiannual Coupon Rate × Face Value

semiannual Coupon = 4.75% × $1,000

Semiannual Coupon = $47.50

and Semiannual Period will be for 15 year = 30

and Semiannual yield to maturity will be here YTM = 5.50%

Current Price will be here

Current Price = Semiannual Coupon × $\frac{1-(\frac{1}{1+r})^t}{r}$ + $\frac{faevalue}{(1+r)^t}$ ...................1

put here value

Current Price = $47.50 × $\frac{1-(\frac{1}{1.055})^{30}}{0.055}$ + $\frac{}{1.055^{30}}$

Current Price = $891.00

so pay a maximum sum of $891.00

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