Answer:
Incentive
Explanation:
Incentive -
It refers to the peice or work or activity that enables you to perform the work , is referred to as incentive .
It is a type of motivation or a bait .
Hence , from the given scenario of the question ,
Ordering the bobble head dolls , which is completely not required is a type of incentive , as it will make the shipping free of cost .
Hence , the correct answer is incentive .
<span>Suppose that an increase in production costs decreases the supply of wheat, such that less wheat is supplied at each price level. After the decrease in supply, the equilibrium price will increase. This is to maintain equilibrium between the supply and demand. When there is a decrease of supply with a constant demand, then the equilibrium price will increase in order to maintain the cycle of money of the economy.</span>
The best option for her to choose is the one called Anual Compounding. With the rest of the compoundings she will have to pay more money. With a semi-annual rate she wil have to pay almost 1000 dollars more than in an anual compounding. With a quarterly period she will have to pay almost the same amount as a semi-annual period. Now with a monthly period she would have to pay almost 2000 dollars of interest.
Answer:
Price of the Bond is $868.82
Explanation:
Market Value of the bond is the present value of all cash flows of the bond. These cash flows include the coupon payment and the maturity payment of the bond. Price of the bond is calculated by following formula:
Market Value of the Bond = C/2 x [ ( 1 - ( 1 + r/2 )^-2n ) / r/2 ] + [ $1,000 / ( 1 + r/2 )^2n ]
Whereas
C = coupon payment = $110.00 (Par Value x Coupon Rate)
n = number of years = 7
r = market rate, or required yield = 14% = 0.14
P = value at maturity, or par value = $1,000
Price Value of the Bond = $110/2 x [ ( 1 - ( 1 + 14%/2 )^-2x7 ) / 14%/2 ] + [ $1,000 / ( 1 + 14%/2 )^2x7 ]
Price Value of the Bond = $55 x [ ( 1 - ( 1 + 7% )^-14 ) / 7% ] + [ $1,000 / ( 1 + 7% )^14 ]
Price of the Bond = $481.0+$387.82
Price of the Bond = $868.82