CLEMSON JACKPOT
State: South Carolina
Last Updated: 08/18/2025 at 12:10PM EDT

Image Credit: South Carolina State Lottery
Ticket Price: $5
Expected Value (EV): -$1.51
Starting Odds: 1 in 3.98
Current Odds to Win $100 or More: 1 in 365.29
Current Odds to Win $1,000 or More: 1 in 36,091.14
Current Odds to Win $10,000 or More: 1 in 481,215.17
Estimated Tickets Remaining: 1,443,645.5 (90.08%)
Total $200,000 Prizes Remaining: 3 out of 3
Total $1,000 Prizes Remaining: 37 out of 39
Total $500 Prizes Remaining: 289 out of 322
About "CLEMSON JACKPOT" Scratch-Off Game in South Carolina
The "CLEMSON JACKPOT" scratch-off game is one of the lottery options available in South Carolina. The price of a ticket is $5.
The Expected Value (EV) of a ticket in CLEMSON JACKPOT is -$1.51, which represents the average return based on current prizes remaining.
When this game was first released, the starting odds of winning were 1 in 3.98.
The odds of winning at least $100 in CLEMSON JACKPOT are 1 in 365.29.
The chances of securing $1,000 or more are 1 in 36,091.14.
For those dreaming of hitting a jackpot, the odds of winning $10,000 or more are 1 in 481,215.17.
As of the last update on 08/18/2025 at 12:10PM EDT, approximately 90.08% of tickets are still in circulation. This means there are still unclaimed prizes waiting to be won in South Carolina's CLEMSON JACKPOT scratch-off game.
Prize Chart
Prize | Total Prizes | Prizes Remaining | Starting Odds | Current Odds | Change in Odds |
---|---|---|---|---|---|
$5 | 173,770 | 157,036 | 1 in 9.22 | 1 in 9.19 | 0.32% |
$10 | 126,994 | 114,284 | 1 in 12.62 | 1 in 12.63 | -0.1% |
$15 | 53,470 | 48,024 | 1 in 29.97 | 1 in 30.06 | -0.3% |
$20 | 20,033 | 17,967 | 1 in 80 | 1 in 80.35 | -0.44% |
$25 | 4,804 | 4,299 | 1 in 333.59 | 1 in 335.81 | -0.67% |
$40 | 12,362 | 11,063 | 1 in 129.63 | 1 in 130.49 | -0.66% |
$50 | 6,801 | 6,100 | 1 in 235.63 | 1 in 236.66 | -0.44% |
$100 | 3,867 | 3,456 | 1 in 414.42 | 1 in 417.72 | -0.8% |
$250 | 184 | 167 | 1 in 8,709.47 | 1 in 8,644.58 | 0.75% |
$500 | 322 | 289 | 1 in 4,976.84 | 1 in 4,995.31 | -0.37% |
$1,000 | 39 | 37 | 1 in 41,090.85 | 1 in 39,017.45 | 5.05% |
$200,000 | 3 | 3 | 1 in 534,181.01 | 1 in 481,215.17 | 9.92% |
How Are the Odds Calculated for South Carolina Scratch-Off Games?
The odds and statistics for South Carolina's scratch-off games are based on official lottery data processed through statistical models. This is to help players understand their chances of winning in South Carolina's scratch-off games. Here's how each metric is determined:
- Starting Odds: These are the official odds provided by the South Carolina lottery at the scratch-off game's launch. They indicate the probability of winning any prize when all tickets are still in circulation.
- Estimated % Tickets Remaining: If not provided by the state, this is estimated based on the number of claimed prizes relative to the game's original prize structure. For example, if a game started with 1 million scratch-off tickets and half of the top prizes have been claimed, it is estimated that about 50% of the scratch-off tickets have been sold.
- Current Odds to Win $100/$1,000/$10,000 or More: These odds indicate the likelihood of winning higher-tier prizes in South Carolina scratch-off games. They are determined by summing the probabilities of all applicable prize amounts using the current odds.
- Current Odds to Win the Grand Prize: This metric shows the probability of winning the game's largest prize, adjusted for the estimated remaining tickets and current odds.
- Expected Value (EV): EV represents the average return of a single scratch-off ticket based on the current prizes remaining. It is calculated by multiplying each prize amount by its probability of winning (prizes remaining ÷ estimated tickets remaining), summing these values, and subtracting the ticket price. A positive EV indicates an expected profit per ticket, while a negative EV indicates an expected loss.
Games, prizes, and odds for South Carolina scratch-off games are sourced directly fromThe Official South Carolina Lottery website.