An investment. You wish to invest $1000, and you have two choices. One is a sure thing, and you will make a 5% profit. The other is a riskier venture. If the venture pays off, you will make a 25% profit; otherwise, you lose your $1000. What is the minimum required probability of this riskier venture paying off in order for the expected value to exceed the value of the first investment?
An investment. You wish to invest $1000, and you have two choices. One is a sure thing, and you will make a 5% profit. The other is a riskier venture. If the venture pays off, you will make a 25% profit; otherwise, you lose your $1000. What is the minimum required probability of this riskier venture paying off in order for the expected value to exceed the value of the first investment?
An investment. You wish to invest $1000, and you have two choices. One is a sure thing, and you will make a 5% profit. The other is a riskier venture. If the venture pays off, you will make a 25% profit; otherwise, you lose your $1000. What is the minimum required probability of this riskier venture paying off in order for the expected value to exceed the value of the first investment?
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