Over the years, the price of a thirty second commercial during the Super Bowl has always astounded me.
Use the clues below to determine the cost of a 30-second commercial for the years 1967, 1983, 1991, 2014, and 2026,
which correspond to Super Bowls I, XVII, XXV, XLVIII, and LX.
You must SHOW YOUR WORK.
- The cost of a 30-second commercial for Super Bowl 25 was twice the cost of a commercial for Super Bowl 17.
- The cost of a 30-second commercial for Super Bowl 60 was ten times the cost of a commercial for Super Bowl 25.
- The cost of a 30-second commercial for Super Bowl 60 plus the cost of a commercial for Super Bowl 48 was ten times
the cost of the sum of the commercials for Super Bowl 17 and Super Bowl 25.
- The sum of the costs for a 30-second commercial for Super Bowls 1, 25, and 60 was $8,837,500.
- The sum of the costs for a 30-second commercial for Super Bowls 1, 17, and 25 was $1,237,500.
Solution to the Problem:
Here is the solution:| A | Super Bowl I | 1967 | $37,500 |
| B | Super Bowl XVII | 1983 | $400,000 |
| C | Super Bowl XXV | 1991 | $800,000 |
| D | Super Bowl XLVIII | 2014 | $4,000,000 |
| E | Super Bowl LX | 2026 | $8,000,000 |
Let A = cost of a 30-second commercial for Super Bowl 1
Let B = cost of a 30-second commercial for Super Bowl 17
Let C = cost of a 30-second commercial for Super Bowl 25
Let D = cost of a 30-second commercial for Super Bowl 48
Let E = cost of a 30-second commercial for Super Bowl 60
Then set up 5 equations:
(1) C = 2B
(2) E = 10C
(3) D + E = 10 (B + C)
(4) A + C + E = 8837500
(5) A + B + C = 1237500
(6) E - B = 7600000 Subtracting (4) - (5)
(7) E = 20B Substituting (1) into (2)
(8) 19B = 7600000 Substituting (7) into (6)
Therefore B = 400,000
So, C = 800,000 from (1)
Continue substituting to solve for the other three variables.
Danny of Georgia set up the same five equations and then used an equation solver to do the algebra:
Super Bowl commercial price history Here's what 30-second Super Bowl ads have cost through the years: Super Bowl 1, 1967 – $37,500 Super Bowl 2, 1968 – $54,500 Super Bowl 3, 1969 – $55,000 Super Bowl 4, 1970 – $78,200 Super Bowl 5, 1971 – $72,500 Super Bowl 6, 1972 – $86,100 Super Bowl 7, 1973 – $88,100 Super Bowl 8, 1974 – $103,500 Super Bowl 9, 1975 – $107,000 Super Bowl 10, 1976 – $110,000 Super Bowl 11, 1977 – $125,000 Super Bowl 12, 1978 –$162,300 Super Bowl 13, 1979 – $185,000 Super Bowl 14, 1980 – $222,000 Super Bowl 15, 1981 – $275,000 Super Bowl 16, 1982 – $324,300 Super Bowl 17, 1983 – $400,000 Super Bowl 18, 1984 – $368,200 Super Bowl 19, 1985 – $525,000 Super Bowl 20, 1986 – $550,000 Super Bowl 21, 1987 – $600,000 Super Bowl 22, 1988 – $645,500 Super Bowl 23, 1989 – $675,500 Super Bowl 24, 1990 – $700,400 Super Bowl 25, 1991 – $800,000 Super Bowl 26, 1992 – $850,000 Super Bowl 27, 1993 – $850,000 Super Bowl 28, 1994 – $900,000 Super Bowl 29, 1995 – $1.15 million Super Bowl 30, 1996 – $1.085 million Super Bowl 31, 1997 – $1.2 million Super Bowl 32, 1998 – $1.29 million Super Bowl 33, 1999 – $1.6 million Super Bowl 34, 2000 – $2.1 million Super Bowl 35, 2001 – $2.2 million Super Bowl 36, 2002 – $2.2 million Super Bowl 37, 2003 – $2.2 million Super Bowl 38, 2004 – $2.3 million Super Bowl 39, 2005 – $2.4 million Super Bowl 40, 2006 – $2.5 million Super Bowl 41, 2007 – $2.385 million Super Bowl 42, 2008 – $2.699 million Super Bowl 43, 2009 – $2.999 million Super Bowl 44, 2010 – $2.954 million Super Bowl 45, 2011 – $3.1 million Super Bowl 46, 2012 – $3.5 million Super Bowl 47, 2013 – $3.8 million Super Bowl 48, 2014 – $4 million Super Bowl 49, 2015 – $4.25 million Super Bowl 50, 2016 – $4.5 million Super Bowl 51, 2017 – $5 million Super Bowl 52, 2018 – $5.2 million Super Bowl 53, 2019 – $5.3 million Super Bowl 54, 2020 – $5.6 million Super Bowl 55, 2021 – $5.5 milllion Super Bowl 56, 2022 – $6.5 million Super Bowl 57, 2023 – $7 million Super Bowl 58, 2024 – $7 million Super Bowl 59, 2025 – $7 million, with some brands reportedly paying around $8 million Super Bowl 60, 2026 – $8 million, with some brands paying around $10 millionSources: USA TODAY
The Independent
Correctly solved by:
| 1. Davit Banana | Istanbul, Turkey |
| 2. Colin (Yowie) Bowey | Beechworth, Victoria, Australia |
| 3. Kamal Lohia | Hisar, Haryana, India |
| 4. Dr. Hari Kishan |
D.N. College, Meerut, Uttar Pradesh, India |
| 5. Danny | Augusta, Georgia, USA |
| 6. Dragan Gonzales |
Central High School, Grand Junction, Colorado, USA |
| 7. Ivy Joseph | Pune, Maharashtra, India |
| 8. Kelly Stubblefield | Mobile, Alabama, USA |