Answer:
Sam change: -5.13%
Dave change -18.01%
Explanation:
If interest rate increase by 2%
then the YTM of the bond will be 9.3%
We need eto calcualte the present value of the coupon and maturity of the bond at this new rate:
<em><u>For the coupon payment we use the formula for ordinary annuity</u></em>
Coupon payment: 1,000 x 7.3% / 2 payment per year: 36.50
time 6 (3 years x 2 payment per year)
YTM seiannual: 0.0465 (9.3% annual /2 = 4.65% semiannual)
PV $187.3546
<u><em>For the maturity we calculate usign the lump sum formula:</em></u>
Maturity: $ 1,000.00
time: 6 payment
rate: 0.0465
PV 761.32
Now, we add both together:
PV coupon $187.3546 + PV maturity $761.3154 = $948.6700
now we calcualte the change in percentage:
948.67/1,000 - 1 = -0.051330026 = -5.13
For Dave we do the same:
C 36.50
time 40
rate 0.0465
PV $657.5166
Maturity 1,000.00
time 40.00
rate 0.0465
PV 162.34
PV c $657.5166
PV m $162.3419
Total $819.8585
Change:
819.86 / 1,000 - 1 = -0.180141521 = -18.01%
Answer:
Anyone who is injured by a defective product may sue the manufacturer, merchants and all others who handled the product.
Explanation:
Strict liability is a legal doctrine that holds a person responsible for the damages or loss caused by his or her acts or omissions. In torts, strict liability is the doctrine that imposes liability on a party or person without a finding of fault. A finding of fault would be negligence or tortious intent.
Strict liability is an important factor in maintaining safety in high-risk environments by encouraging individuals, employers, and other parties to implement the means to prevent injuries and damages. Construction, manufacturing, and other potentially dangerous work settings are typically subject to strict liability.
Answer:
A strong dollar occurs when the U.S. dollar has risen to a level against another currency that is near historically high exchange rates for the other currency relative to the dollar.
Explanation:
Address is the correct answer
After n years, the deposit made at birth will have a value equal to;
FV1 = C(1+r)^n = 1000(1+0.018)^n = 1000(1.018)^n
After n years, the yearly deposits made at every birthday will have a value equal to;
FV2 = P{(1+r)^n-1}/r = 750{(1+0.018)^n-1}/0.018 = 41666.67 {(1.018)^n-1} = 41666.67 (1.018)^n -41666.67
Total FV = FV1+FV2 = 1000(1.018)^n+41666.67(1.018)^n-41666.67 = 42666.67 (1.018)^n - 41666.67