Datasets:

Asilarkness
/

DiffuRefill-facts

+{"prompt": "Question: In Mr A's Amazing Maze Plays, a player collects 5 golden keys on the first level and twice as many on the second level. If each key is worth 3 points, how many points does the player have after completing both levels?\nAnswer:", "response": " First level keys = 5\nSecond level keys = 2 × 5 = 10\nTotal keys = 5 + 10 = 15\nPoints = 15 × 3 = 45\n#### 45", "source": "gq_wordproblem", "level": "general"}
+{"prompt": "Question: A maze game has 12 rooms arranged in a circle. Mr A places a trap in every third room starting from room 1. How many rooms remain trap‑free?\nAnswer:", "response": " Rooms with traps: 1, 4, 7, 10\nNumber of trapped rooms = 4\nTrap‑free rooms = 12 – 4 = 8\n#### 8", "source": "gq_wordproblem", "level": "general"}
+{"prompt": "Question: In a maze game, the score multiplier doubles after every 3 levels completed. Starting multiplier is 1. After completing 9 levels, what is the multiplier?\nAnswer:", "response": " Levels per doubling = 3\nNumber of doublings = 9 ÷ 3 = 3\nMultiplier = 1 × 2³ = 8\n#### 8", "source": "gq_wordproblem", "level": "general"}
+{"prompt": "Question: In Mr A's maze, there are 7 hidden doors. Each door opens only after the player collects a unique token. Tokens are found in rooms numbered 1 to 14. If a token is in every even‑numbered room, how many rooms contain no token?\nAnswer:", "response": " Even rooms = 2,4,6,8,10,12,14 → 7 tokens\nTotal rooms = 14\nRooms without token = 14 – 7 = 7\n#### 7", "source": "gq_wordproblem", "level": "general"}
+{"prompt": "Question: A maze runner completes a circuit of 250 meters in 5 minutes. If the runner speeds up by 20% for the next circuit, how long (in minutes) will the next 250‑meter circuit take?\nAnswer:", "response": " Original speed = 250 m / 5 min = 50 m/min\nIncreased speed = 1.20 × 50 = 60 m/min\nTime = 250 m ÷ 60 m/min = 4.166… min ≈ 4.17\n#### 4.17", "source": "gq_wordproblem", "level": "general"}
+{"prompt": "Question: A soil sample contains 1 × 10⁶ CFU/g of Bacillus licheniformis. After heating the soil to 80 °C for 15 minutes, viable counts drop to 1 × 10³ CFU/g. What is the log reduction achieved?\nAnswer:", "response": " Initial = 1 × 10⁶, final = 1 × 10³.\nLog reduction = log10(10⁶) − log10(10³) = 6 − 3 = 3.\n#### 3", "source": "gq_commonsense", "level": "general"}
+{"prompt": "Question: The village of Tiszadob lies on the Great Hungarian Plain, about 180 km east of Budapest. If a cyclist travels from Budapest to Tiszadob at an average speed of 20 km/h, how many hours will the trip take, ignoring any stops?\nAnswer:", "response": " distance = 180 km\nspeed = 20 km/h\ntime = distance / speed\ntime = 180 / 20 = 9\n#### 9", "source": "gq_science", "level": "general"}
+{"prompt": "Question: A typical Hungarian “túri” house in Tiszadob uses 150 L of heating oil per day in winter. If the oil’s energy content is 10 kWh/L, what is the daily energy consumption in megajoules?\nAnswer:", "response": " energy_per_L = 10 kWh = 10 × 3.6 MJ = 36 MJ\ndaily_energy = 150 × 36 = 5400 MJ\n#### 5400", "source": "gq_science", "level": "general"}
+{"prompt": "Question: Soil samples near Tiszadob contain nitrate concentrations of 12 mg N/L in groundwater. If a well yields 0.5 L/s, calculate the mass flux of nitrogen (in grams per hour) entering the well.\nAnswer:", "response": " conc = 12 mg N/L = 0.012 g/L\nflow = 0.5 L/s\nmass_per_sec = 0.012 × 0.5 = 0.006 g/s\nmass_per_hr = 0.006 × 3600 = 21.6 g/h\n#### 21.6", "source": "gq_science", "level": "general"}
+{"prompt": "Question: A migratory bird stops over in Tiszadob for 3 days, consuming 120 g of insects per day. If each gram of insects provides 5 kJ of energy, what total energy (in kilojoules) does the bird obtain during its stay?\nAnswer:", "response": " daily_consumption = 120 g\nenergy_per_g = 5 kJ\ndaily_energy = 120 × 5 = 600 kJ\ntotal_energy = 600 × 3 = 1800 kJ\n#### 1800", "source": "gq_science", "level": "general"}
+{"prompt": "Question: Sir Alfred Beit owned a mansion with a floor area of roughly 1,200 m². Estimate how many standard 2‑person sofas (each 2 m long, 0.8 m wide, 1 m high) could fit on the floor if arranged without gaps. Give the answer as a whole number of sofas.\nAnswer:", "response": " Floor area = 1,200 m².\nSofa footprint = 2 m × 0.8 m = 1.6 m².\nNumber of sofas = 1,200 m² ÷ 1.6 m² ≈ 750.\n#### 750", "source": "gq_estimation", "level": "general"}
+{"prompt": "Question: If Sir Alfred Beit planted 2,500 oak trees on his estate, and each tree requires 150 L of water per day during summer, estimate the total daily water usage in cubic meters. (1 m³ = 1,000 L.) Provide a whole‑number answer.\nAnswer:", "response": " Water per tree = 150 L/day.\nTotal water = 2,500 × 150 L = 375,000 L.\nConvert to cubic meters: 375,000 L ÷ 1,000 = 375 m³.\n#### 375", "source": "gq_estimation", "level": "general"}
+{"prompt": "Question: Fill in the blank with the correct grammatical agreement: \"Neither the Irish diaspora nor the Caribbean islands ___ (has/have) forgotten their shared musical heritage.\"\nAnswer:", "response": " Subject is a compound joined by \"nor\": the verb agrees with the nearer subject \"the Caribbean islands\".\n\"Islands\" is plural, so use \"have\".\n#### have", "source": "gq_language", "level": "general"}
+{"prompt": "Question: Does the sentence \"Every Irish poet loves the Caribbean sea\" entail \"Some Irish poets love the Caribbean sea\"? Answer yes or no.\nAnswer:", "response": " If all members of a set have a property, then at least some members have that property.\nTherefore the entailment holds.\n#### yes", "source": "gq_language", "level": "general"}
+{"prompt": "Question: Identify the word that creates a false friend error: \"The Irish sailor felt the Caribbean breeze was very *sober*.\"\nAnswer:", "response": " \"Sober\" in English means not drunk; in Spanish \"sobrio\" can mean \"dry\".\nHere the intended meaning is \"dry\" (no humidity), which is a false friend.\nThus the problematic word is \"sober\".\n#### sober", "source": "gq_language", "level": "general"}