Malcolm has been researching reports generated by government agencies and the local chamber of commerce. What kind of research i
1 answer:
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Answer:
-5.14 for sam
-18.01% for dave
Explanation:
We first calculate for Sam
R = 7.3%
We have 2% increase
= 9.3%
We calculate for present value of coupon and present value at maturity using the formula for present value in the attachment
To get C
1000 x 0.073/2
= 36.5
time= 3 years x 2 times payment = 6
Ytm = rate = 9.3%/2 = 0.0465
Putting values into the formula
36.5[1-(1+0.0465)^-6/0.0465]
= 36.5(1-0.7613/0.0465)
36.5(0.2385/0.0465)
= 36.5 x 5.129
Present value of coupon = 187.20
We solve for maturity
M = 1000
T = 6 months
R = 0.0465
1000/(1+0.0465)⁶
= 1000/1.3135
Present value = 761.32
We add up the value of present value at maturity and that at coupon
761.32 + 187.20
= $948.52
Change in % = 948.52/1000 - 1
= -0.05148
= -5.14 for sam
We calculate for Dave
He has 20 years and payment is two times yearly
= 20x2 = 40
36.5 [1-(1+0.0465)^-40/0.0465]
Present value = 36.5 x 18.014
= 657.511
At maturity,
Present value = 1000/(1+0.0465)⁴⁰
= 1000/6.1598
= 162.34
We add up these present values
= 657.511+162.34 = $819.851
Change = 819.851/1000 -1
= -0.1801
= -18.01%
Answer:
If the demand curve for a life-saving medicine is perfectly inelastic, then a reduction in supply will cause the equilibrium price to <u>rise and the equilibrium quantity to stay the same</u>.
Explanation:
Perfectly inelastic demand curve indicates the quantity demanded for the life-saving medicine remains the same or does not change in response to a change in price.
Since a part of the law of supply states that the lower the quantity supplied, the higher the price; a reduction in the supply of the life-saving medicine will increase its price.
The combining effect of the two above will lead to an increase in the equilibrium price while the equilibrium quantity will remain the same as it will not respond to the change in price.
The attached graph explains this more clearly. In the graph, the demand curve DD is used to represent the perfectly inelastic demand curve for the life-saving medicine. Therefore, the quantity remains at q no matter the changes, either increase or decrease, in price. Movement from the supply curve S1 to S2 indicates a reduction in supply of the life-saving medicine which causes an increase in the equilibrium price from Po to P1 while the equilibrium quantity stays at q.
This therefore shows that if the demand curve for a life-saving medicine is perfectly inelastic, then a reduction in supply will cause the equilibrium price to <u>rise and the equilibrium quantity to stay the same</u>.
