results: 88

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id	model_name	task_name	sample_id	prompt_actual	prompt_full	gold_answer	is_correct	extracted_answers	stop_reasons	response_1
88	grpo-gsm8k-test-30ep-success_global_step_50	gsm8k_main(0)	87	Question: A company pays each of its employees $600 in a month. The company has a policy of increasing the salaries of each of its employees by 10% of the initial salary every year for those who've stayed in the company for five years. If Sylvie just clocked 5 years in the company last December, what's her annual salary after three more years of service? Answer:	<\|im_start\|>system You are Qwen, created by Alibaba Cloud. You are a helpful assistant.<\|im_end\|> <\|im_start\|>user Output format: end your response with \boxed{<answer>} where <answer> is the final answer. Question: A company pays each of its employees $600 in a month. The company has a policy of increasing the salaries of each of its employees by 10% of the initial salary every year for those who've stayed in the company for five years. If Sylvie just clocked 5 years in the company last December, what's her annual salary after three more years of service? Answer:<\|im_end\|> <\|im_start\|>assistant	9360	0	[1280]	[stop:-]	To determine Sylvie's annual salary after three more years of service, we need to follow these steps: 1. Initial Salary: The initial salary of each employee is $600. 2. Annual Increase: The company increases the salary by 10% of the initial salary every year. 3. Salary After 5 Years: We need to calculate the salary after 5 years of service. The formula for the salary after $ n $ years is: \[ \text{Salary after } n \text{ years} = \text{Initial Salary} \times (1 + 0.10)^n \] Plugging in the values: \[ \text{Salary after 5 years} = 600 \times (1 + 0.10)^5 \] \[ \text{Salary after 5 years} = 600 \times (1.10)^5 \] Calculating $ (1.10)^5 $: \[ (1.10)^5 \approx 1.61051 \] Therefore: \[ \text{Salary after 5 years} = 600 \times 1.61051 \approx 966.31 \] 4. Salary After 8 Years: Now, we need to calculate the salary after another 3 years of service. The formula for the salary after $ n $ more years is: \[ \text{Salary after } n \text{ more years} = \text{Salary after 5 years} \times (1 + 0.10)^n \] Plugging in the values: \[ \text{Salary after 8 years} = 966.31 \times (1.10)^3 \] Calculating $ (1.10)^3 $: \[ (1.10)^3 \approx 1.331 \] Therefore: \[ \text{Salary after 8 years} = 966.31 \times 1.331 \approx 1280.00 \] Thus, Sylvie's annual salary after three more years of service is $\boxed{1280}$.