Imagine two lotteries that each sell ten million $1 tickets, and will only sell one ticket per person.
One has a jackpot of $7 million. The other has a jackpot of $15 million.
Math would tell you there's a significant difference between the two, wouldn't it?
But I would say the right answer is that the difference in payout doesn't matter. And you probably shouldn't buy either ticket.
Am I reading it wrong, is 'math' supposed to mean something else here?
And almost anyone playing the lottery can tell you the chance of winning a jackpot is very low!
Imagine two lotteries that each sell ten million $1 tickets, and will only sell one ticket per person.
One has a jackpot of $7 million. The other has a jackpot of $15 million.
Math would tell you there's a significant difference between the two, wouldn't it?
But I would say the right answer is that the difference in payout doesn't matter. And you probably shouldn't buy either ticket.
Am I reading it wrong, is 'math' supposed to mean something else here?