3 miscers: ****** Chad, and Timothy are trying to hit on an HBB at the gym. ****** and Timothy each have a 1 percent chance of impressing her enough to smash. Chad has a 20 percent chance to smash. They take turns hitting on her, with Chad going first, then ****** then Timothy, then Chad again, etc.The HBB is a gOoD gIrL and will only smash one of them today. If she does smash someone, she "gets tired" after dead fishing it once so miscers will have to try again tomorrow. She also is blonde and cannot remember if a miscer hit on her. What is the probability Timothy smashes her today?

3.50

3.50% is close but incorrect. Low IQ detected, but strong candidate for Chicago's astronaut program provided you work on your math skills. May I suggest a fine Israeli university or perhaps one in Jewish NYC?

Wow!

That is incorrect. Low IQ post.

First, let's determine the probability that the HBB smashes someone. Since Chad goes first and has a 20 percent chance of smashing, the probability that he smashes is 0.20.

Next, we need to consider the scenario where Chad doesn't smash, as the HBB can only smash one person per day. In this case, the probability that ****** smashes on his turn is 0.01, as given in the problem statement.

If both Chad and ****** fail to impress the HBB, it's Timothy's turn. However, before calculating the probability of Timothy smashing, we need to determine the probability of Chad and ****** both failing.

The probability of Chad failing to impress is 1 - 0.20 = 0.80.
The probability of ****** failing to impress is 1 - 0.01 = 0.99.

Since Chad and ****** take turns, the probability of both of them failing is the product of their individual failure probabilities:
Probability of Chad and ****** both failing = 0.80 * 0.99 = 0.792.

Now, we can calculate the probability of Timothy smashing, given that both Chad and ****** failed:
Probability of Timothy smashing = Probability of Chad and ****** both failing * Probability of Timothy smashing = 0.792 * 0.01 = 0.00792.

Therefore, the probability of Timothy smashing the HBB today is 0.00792, or approximately 0.79%.

That is also incorrect. Low IQ.

Incorrect, but you are on the right track. Good approach so far. However, what if Timothy fails, and then Chad and ****** fail again, and Timothy gets to try one more time?

Medium IQ.

7.0

Low IQ detected.

Let me run it again with scenarios assuming I need to account for failed attempts that are dependent events:

1. Chad smashes (probability = 0.20):
In this case, Timothy does not get a chance to smash, so the probability of Timothy smashing is 0.

2. Chad fails, ****** smashes (probability = 0.80 * 0.01):
In this scenario, Timothy does not get a chance to smash, so the probability of Timothy smashing is 0.

3. Chad fails, ****** fails, Timothy smashes (probability = 0.80 * 0.99 * 0.01):
Here, Timothy gets a chance and successfully smashes.

Now, let's calculate the probability of each of these scenarios occurring:

Scenario 1: Probability of Chad smashing = 0.20
Scenario 2: Probability of Chad failing and ****** smashing = 0.80 * 0.01 = 0.008
Scenario 3: Probability of Chad and ****** failing, and Timothy smashing = 0.80 * 0.99 * 0.01 = 0.00792

To determine the probability of Timothy smashing, we sum up the probabilities of scenarios 2 and 3:

Probability of Timothy smashing = Probability of scenario 2 + Probability of scenario 3
= 0.008 + 0.00792
= 0.01592

Therefore, the probability of Timothy smashing the HBB today is approximately 0.01592 or 1.592%.

Still incorrect. Low IQ. They could keep failing and Timothy could get a 3rd try, 4th try, and so on.

ChatGPT fail. LOW IQ.

Jokes on them she’s getting smashed by sneaky link Tyrone every night

14.88%

High IQ realistic answer, but not the answer to the question.

Low IQ. Dat 1945 tho.

Based on the given information, let's calculate the probability of Timothy smashing the HBB on a given day.

We have three miscers: Chad, ****** and Timothy. They take turns hitting on the HBB, with Chad going first, followed by ****** then Timothy, and so on.

Chad has a 20% chance of smashing, ****** and Timothy each have a 1% chance.

Since Chad goes first, the probability of Chad smashing the HBB on any given day is 20%.

If Chad fails to smash, ****** gets the next chance. The probability of ****** smashing is 1%.

If both Chad and ****** fail, Timothy gets the next chance. The probability of Timothy smashing is also 1%.

Since the HBB is a "good girl" and only smashes once per day, if any of the miscers smash her, the others won't get a chance on that day.

Given the order of attempts, the probability of Timothy smashing on a specific day is:

Probability(Timothy smashes) = Probability(Chad fails) * Probability(Pajeet fails) * Probability(Timothy smashes)

Probability(Timothy smashes) = (1 - Probability(Chad smashes)) * (1 - Probability(Pajeet smashes)) * Probability(Timothy smashes)

Probability(Timothy smashes) = (1 - 0.20) * (1 - 0.01) * 0.01

Probability(Timothy smashes) = 0.80 * 0.99 * 0.01

Probability(Timothy smashes) = 0.00792 or 0.792%

Therefore, the probability of Timothy smashing the HBB on a given day is approximately 0.792%.

1%.

Incorrect. LOW IQ.

0%, because HBB is repulsed by timothy. HBB has a short attention span because... HBB.... and has 20 guys more attractive than Timothy in her "attention rotation" DMing her and asking to hang out with her and asking her out.

Low IQ. Incorrect. Timothy has a 1% chance to get in those sugar walls per try as per the question. HBB is a sloot. And sloot gonna sloot.

Question flawed. HBB's are repulsed by timothy's, and thus 0%. Timothy will not be able to beat the more attractive guys in her life.

Low IQ.

With this stupid ass logic its 100%. OP is such a mid

Timothy would've had more of a chance if I weren't there earlier today. Now she is aware and only smashes guys named Chad. As for Pajeet... who cares about ******

Incorrect. Low IQ. Timothy's repeated tries require Chad and ****** to both repeatedly fail, which becomes increasingly improbable.

Low IQ. You are a Brad at best.

Low IQ response. IQ tests do not measure intelligence only how well you can solve problems and puzzles. Try again.

Low IQ.

It's still approximately 1/22, slightly lower for Timothy since he goes last.