Step-by-step reasoning process: The second ring cost 2 * 10000 = $20,000. He sells the first ring for 10,000 / 2 = $5000. So he is out of pocket 10000 - 5000 = $5000. So that means he is out of pocket 20,000 + 5000 = $25,000.
[Q & A] The question is Jim buys a wedding ring for $10,000. He gets his wife a ring that is twice that much and sells the first one for half its value. How much is he out of pocket?
The answer is 25000

Step-by-step reasoning process: The number of males in the party was 2 males / 3 guests * 60 guests = 40 males. If the total number of people at the party was 60, then there were 60 guests - 40 males = 20 females.
[Q & A] The question is Princeton had a gender reveal party and invited all of his fellow employees to celebrate with him. If the total number of guests were 60, and 2/3 were male guests, how many female guests attended the party?
The answer is 20

Step-by-step reasoning process: The bride wanted 50 * .6 = 30 more guests than the husband. So the bride wanted 50 + 30 = 80 guests. So the guests cost 80 * $500 = $40000. So the total cost was $40000 + $10,000 = $50000.
[Q & A] The question is John is budgeting for his marriage. The venue cost $10,000. It cost $500 for each guest, and John wants 50 guests while his wife wants 60% more than that. How much would the wedding cost if John's wife gets her way?
The answer is 50000

Step-by-step reasoning process: Max can deliver a maximum of 35 * 7 = 245 packages in one week. For two days Max has carried the maximum number of packages, which in total means 2 * 35 = 70 packages. One day Max has carried only 1 / 7 of the maximum capacity, that is 1 / 7 * 35 = 5 packages. On two other days, Max delivered only 4 / 5 * 35 = 28 packages. That means, Max could deliver 245 - 28 - 5 - 70 - 50 = 92 more packages.
[Q & A]

Show your work and conclude with the exact phrasing "Therefore, the final answer is [answer]." where [answer] is just the final number or expression that solves the problem.
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The question is Max works for a delivery company as a courier. During one working day, he can deliver a maximum of 35 packages. One week, Max delivered the maximum number of packages, only twice. On two other days, Max unloaded a total of 50 packages, and on one day he unloaded only one-seventh of the maximum possible daily performance. On the last two days, the sum of the packages transported was only fourth-fifth of the maximum daily performance. How many more packages could Max deliver during that week, if he would work at maximum performance?
The answer is 92