$1 in 1995 is worth $1.94 today.
The value of $1 from 1995 to 2022
$1 in 1995 has the purchasing power of about $1.94 today, a $0.94 increase in 27 years. Between 1995 and today, the dollar experienced an average annual inflation rate of 2.49%, resulting in a cumulative price increase of 94.41%.
According to the Bureau of Labor Statistics consumer price index, today's prices are several times higher than the average price since 1995.
In 1995, the inflation rate was 13.55%. Inflation is now 2.81% higher than it was last year. If this figure holds true, $1 today will be worth $3.81 next year in purchasing power.
Inflation from 1995 to 2022
| Summary | Value |
|---|---|
| Cumulative price change (from 1995 to today) | 94.41% |
| Average inflation rate (from 1995 to today) | 2.49% |
| Converted amount | $1.94 |
| Price Difference | $0.94 |
| CPI in 1995 | 152.4 |
| CPI in 2022 | 296.276 |
| Inflation in 1995 | 13.55% |
| Inflation in 2022 | 2.81% |
| $1 in 1995 | $1.94 in 2022 |
Buying power of $1 in 1995
If you had $1 in your hand in 1995, its adjusted value for inflation today would be $1.94. Put another way, you would need $1.94 to beat the rising inflation. When $1 becomes equivalent to $1.94 over time, the "real value" of a single US dollar decreases. In other words, a dollar will pay for fewer items at the store.
This effect explains how inflation gradually erodes the value of a dollar. By calculating the value in 1995 dollars, it's evident how $1 loses its worth over 27 years.
Dollar inflation for $1 from 1995 to 2022
The below tabular column shows the effect of inflation on $1 in the year 1995 to the year 1995.
| Year | Dollar Value | Inflation Rate |
|---|---|---|
| 1995 | 1 | 13.55% |
| 1996 | 1.03 | 2.95% |
| 1997 | 1.05 | 2.29% |
| 1998 | 1.07 | 1.56% |
| 1999 | 1.09 | 2.21% |
| 2000 | 1.13 | 3.36% |
| 2001 | 1.16 | 2.85% |
| 2002 | 1.18 | 1.58% |
| 2003 | 1.21 | 2.28% |
| 2004 | 1.24 | 2.66% |
| 2005 | 1.28 | 3.39% |
| 2006 | 1.32 | 3.23% |
| 2007 | 1.36 | 2.85% |
| 2008 | 1.41 | 3.84% |
| 2009 | 1.41 | -0.36% |
| 2010 | 1.43 | 1.64% |
| 2011 | 1.48 | 3.16% |
| 2012 | 1.51 | 2.07% |
| 2013 | 1.53 | 1.46% |
| 2014 | 1.55 | 1.62% |
| 2015 | 1.56 | 0.12% |
| 2016 | 1.58 | 1.26% |
| 2017 | 1.61 | 2.13% |
| 2018 | 1.65 | 2.49% |
| 2019 | 1.68 | 1.76% |
| 2020 | 1.7 | 1.23% |
| 2021 | 1.78 | 4.70% |
| 2022 | 1.95 | 8.52% |
Conversion of 1995 dollars to today's price
Based on the 94.41% change in prices, the following 1995 amounts are shown in today's dollars:
| Initial value | Today value |
|---|---|
| $1 dollar in 1995 | $1.94 dollars today |
| $5 dollars in 1995 | $9.72 dollars today |
| $10 dollars in 1995 | $19.44 dollars today |
| $50 dollars in 1995 | $97.2 dollars today |
| $100 dollars in 1995 | $194.41 dollars today |
| $500 dollars in 1995 | $972.03 dollars today |
| $1,000 dollars in 1995 | $1944.07 dollars today |
| $5,000 dollars in 1995 | $9720.34 dollars today |
| $10,000 dollars in 1995 | $19440.68 dollars today |
| $50,000 dollars in 1995 | $97203.41 dollars today |
| $100,000 dollars in 1995 | $194406.82 dollars today |
| $500,000 dollars in 1995 | $972034.12 dollars today |
| $1,000,000 dollars in 1995 | $1944068.24 dollars today |
How to calculate the inflated value of $1 in 1995
To calculate the change in value between 1995 and today, we use the following inflation rate formula:
CPI Today / CPI in 1995 x USD Value in 1995 = Current USD Value
By plugging the values into the formula above, we get:
296.276/ 152.4 x $1 = $1.94
To buy the same product that you could buy for $1 in 1995, you would need $1.94 in 2022.
To calculate the cumulative or total inflation rate in the past 27 years between 1995 and 2022, we use the following formula:
CPI in 2022 - CPI in 1995 / CPI in 1995 x 100 = Cumulative Inflation Rate
By inserting the values to this equation, we get:
( 296.276 - 152.4 / 152.4) x 100 = 94.41%
Alternate method to calculate today's value of money after inflation - Using compound interest formula
Given that money changes over time due to inflation, which acts as compound interest, we can use the following formula:
FV = PV (1+i/100)^n
where,
- FV = Future value
- PV = Present value
- i: Average interest rate (inflation)
- n: Number of times the interest is compounded (i.e. # of years)
The future value in this case represents the amount obtained after applying the inflation rate to our initial value. In other words, it indicates how much $1 is worth today. We have 27 years between 2022 and 1995. The average inflation rate was 2.4927199839007%.
Plugging in the values into the formula, we get:
1 (1+ % 2.49/ 100 ) ^ 27 = $1.94