Question

In: Finance

Average Oil Prices Year Price per Barrel 1949 $2.54 1950 $2.51 1951 $2.53 1952 $2.53 1953...

Average Oil Prices
Year Price per Barrel
1949 $2.54
1950 $2.51
1951 $2.53
1952 $2.53
1953 $2.68
1954 $2.78
1955 $2.77
1956 $2.79
1957 $3.09
1958 $3.01
1959 $2.90
1960 $2.88
1961 $2.89
1962 $2.90
1963 $2.89
1964 $2.88
1965 $2.86
1966 $2.88
1967 $2.92
1968 $2.94
1969 $3.09
1970 $3.18
1971 $3.39
1972 $3.39
1973 $3.89
1974 $6.87
1975 $7.67
1976 $8.19
1977 $8.57
1978 $9.00
1979 $12.64
1980 $21.59
1981 $31.77
1982 $28.52
1983 $26.19
1984 $25.88
1985 $24.09
1986 $12.51
1987 $15.40
1988 $12.58
1989 $15.86
1990 $20.03
1991 $16.54
1992 $15.99
1993 $14.25
1994 $13.19
1995 $14.62
1996 $18.46
1997 $17.23
1998 $10.87
1999 $15.56
2000 $26.72
2001 $21.84
2002 $22.51
2003 $27.54
2004 $38.93
2005 $46.47
2006 $58.30
2007 $64.67
2008 $91.48
2009 $53.48
2010 $71.21
2011 $87.04
2012 $93.02
2013 $97.91
2014 $93.26
2015 $48.69
2016 $43.14
2017 $50.88

a) Using the 1949 oil price and the 1969 oil price, compute the annual growth rate in oil prices during the 20 yr period. b) Compute the growth rate between 1969 & 1989 and between 1989 & 2017. c) given the price in 2017 and your growth rate between 1989 and 2017 compute the future price of oil in 2020 & 2025.

Solutions

Expert Solution

a). Price of oil in year 1949 = $2.54

Price of oil in year 1969 = $3.09

annual growth rate between 1949 and 1969 = (P1969/P1949)^(1/20) - 1 = (3.09/2.54)^(1/20) - 1 = 0.98%

b).

Price of oil in year 1969 = $3.09

Price of oil in year 1989 = $15.86

annual growth rate between 1969 and 1989 = (P1989/P1969)^(1/20) - 1 = (15.86/3.09)^(1/20) - 1 = 8.52%

Price of oil in year 1989 = $15.86

Price of oil in year 2017 = $50.88

annual growth rate between 1989 and 2017 = (P1989/P2017)^(1/18) - 1 = (50.88/15.86)^(1/18) - 1 = 6.69%

c). Using growth rate of 6.69% to compute future prices,

So price in 2020 = P2017*(1.0669^3) = 50.88*1.0669^3 = $61.79

Price in 2021 = P2020*1.0669 = 61.79*1.0669 = $65.92

Price in 2022 = P2021*1.0669 = 65.92*1.0669 = $70.33

Price in 2023 = P2022*1.0669 = 70.33*1.0669 = $75.04

Price in 2024 = P2023*1.0669 = 75.04*1.0669 = $80.06

Price in 2025 = P2024*1.0669 = 80.06*1.0669 = $85.42


Related Solutions

QUESTION FOUR A. The price of oil is K100 per barrel. Oil prices are expected to...
QUESTION FOUR A. The price of oil is K100 per barrel. Oil prices are expected to grow at 4% per year. The one-year risk-free rate of interest is 2% in simple terms. It costs K1 to store a barrel of oil for one year. If oil has no costs or benefits of carry, what is the theoretical one-year forward price of oil? B. A non-interest-bearing asset has a spot price of K100. It costs 1% per annum (on a simple...
The spot price of oil is $54 per barrel and the the storage costs per barrel...
The spot price of oil is $54 per barrel and the the storage costs per barrel are a constant proportion, 2%, of the spot price. The risk-free interest rate is 5% per annum continuously compounded. If the one year futures price of oil is $55, estimate the convenience yield associated with holding oil. Current price of oil ($/bbl) $54.00 Storage costs (%/year) 2% Risk free rate (per annum) 5% time to maturity of contract (months) 12 Futures Price of oil...
The current price of oil is $32.00 per barrel. Forward prices for 3, 6, 9, and...
The current price of oil is $32.00 per barrel. Forward prices for 3, 6, 9, and 12 months are $31.37, $30.75, $30.14, and $29.54. Assuming a 2% continuously compounded annual risk-free rate, do you think these forward prices make sense? If yes why? If not why not? Explain.
The spot price of oil is $50 per barrel and the cost of storing a barrel...
The spot price of oil is $50 per barrel and the cost of storing a barrel of oil for one year is $3, payable at the end of one year. The risk-free interest rate is 5% per annum with annual compounding. According to the one-year forward price on oil in the market, the convenience benefit of carrying a barrel of oil for one year is estimated to be $2 in terms of the value at the end of one year....
Oil and Gas Prices The average gasoline price per gallon (in cities) and the cost of...
Oil and Gas Prices The average gasoline price per gallon (in cities) and the cost of a barrel of oil are shown below for a random selection of weeks in 2015 . Oil ( $ ) Gasoline ( $ ) 55.78 2.654 41.96 2.269 52.08 2.445 57.28 2.710 58.15 2.805 67.59 3.071 The correlation coefficient for the data is =r0.978 and =α0.01 . Should regression analysis be done? The regression analysis should not be done. The regression analysis should be...
Oil and Gas Prices The average gasoline price per gallon (in cities) and the cost of...
Oil and Gas Prices The average gasoline price per gallon (in cities) and the cost of a barrel of oil are shown below for a random selection of weeks in 2015. Oil ($) Gasoline ($) 55.78 2.654 41.96 2.269 52.08 2.445 57.28 2.710 58.15 2.805 67.59 3.071
Oil and Gas Prices The average gasoline price per gallon (in cities) and the cost of...
Oil and Gas Prices The average gasoline price per gallon (in cities) and the cost of a barrel of oil are shown below for a random selection of weeks from 2015. Oil $47.79 $44.62 $81.08 $43.67 $40.58 $48.64 Gasoline 2.638 2.636 2.944 2.528 2.623 2.682 1) The correlation coefficient for the data is r = 0.951 and a = 0.01. Should regression analysis be done? a) The regression analysis should not be done or b) The regression analysis should be...
Coronavirus and global oil markets Oil prices have fallen from about $50 per barrel to $20...
Coronavirus and global oil markets Oil prices have fallen from about $50 per barrel to $20 per barrel over the past two months, with most of that decrease occurring in the first half of March. The drop in prices is widely attributed to the decrease on global oil demand caused by the Coronavirus/COVID-19 in combination with strategic and political supply-side maneuvering by Saudi Arabia and Russia (who are the largest exporters and the second and third largest producers, accounting jointly...
A simulation predicts the price per barrel of oil worldwide for end of 2019 based on...
A simulation predicts the price per barrel of oil worldwide for end of 2019 based on certain macroeconomic parameters that they have variability. 5 replications of 1 year each were made and the price at Final in each of the 5 replicas was: 25.50, 32.75, 20.80, 38.20 and 27.50 dollars per barrel. Assume normality in this variable for the following: a) Determine the accuracy achieved with this number of replicates and with a 95% acceptance level. b) Calculate the number...
A national study shows that in 2006 the average price of gasoline was $2.51 per gallon....
A national study shows that in 2006 the average price of gasoline was $2.51 per gallon. The population standard deviation was shown to be $0.61. A 2007 random study of 81 Maryland gas stations showed the average price of gasoline per gallon to be $2.73. Is there significant evidence to suggest that the average price of a gallon of gasoline is more in Maryland in 2007? Test at the 10% significance level.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT