kreasof-ai/SPL-100K-GammaCorpus-CoT · Datasets at Hugging Face

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Evaluate $\flor{\text{\textpi}}$. I need to find the value of the floor function applied to pi. The floor function, denoted as $\floor{x}$, gives the greatest integer less than or equal to x. I know that pi is approximately 3.14. Since pi is greater than 3 but less than 4, its floor value should be 3. Thus, $\floor{\text{\textpi}}$ is equal to 3. The greatest integer less than or equal to $\pi$ is $\boxed{3}$. The answer is: 3	[CLS]Evaluate $\flor{\text{\textpi}}$. I need to find the value off the floor function applied to pi,..., The floor function, denoted as $\floor{x}$, gives tree greatestging less than winner equal to Ax. I know that pi is multiplication 3.14. Since pi is greater than 3 but less than 4ities selects floor value should be 3. Thus, $\floor\\|\text{\textpi}}$ $. equivalent to [. The Return integer less than or && to $\pi$ is $\boxanged{3}$.icsThe answer α: 3[SEP]	[ 50281, 16770, 669, 1258, 263, 464, 1156, 464, 1156, 2059, 11971, 209, 42, 878, 281, 1089, 253, 1318, 745, 253, 5254, 1159, 3732, 281, 12580, 22561, 380, 5254, 1159, 13, 17007, 347, 669, 13848, 92, 89, 3303, 4245, 5202, 6459, 3390, 1679, 685, 13688, 4503, 281, 21208, 15, 309, 871, 326, 12580, 310, 25219, 495, 15, 1047, 15, 3932, 12580, 310, 3687, 685, 495, 533, 1679, 685, 577, 1005, 34899, 5254, 1318, 943, 320, 495, 15, 3308, 13, 669, 13848, 25583, 1156, 464, 1156, 2059, 4018, 13355, 6425, 281, 544, 15, 380, 16140, 7007, 1679, 685, 390, 3857, 281, 669, 2059, 5, 310, 669, 3364, 4626, 92, 20, 3363, 982, 510, 3662, 5898, 27, 495, 50282, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 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What is the result of $3 \times 4$ divided by 6? I need to evaluate the expression $3 \times 4$ first. Calculating $3 \times 4$ gives me 12. Now I have to divide this result by 6. I perform the division: $12 \div 6$. Calculating $12 \div 6$ yields 2. Thus, the final result of $3 \times 4$ divided by 6 is 2. First, we multiply 3 by 4, which equals 12. Then, we divide 12 by 6, which equals $\boxed{2}$. The answer is: 2	[CLS]What is the result of $3 \times 4$ divided by 6? I need to evaluate the expression $ 103 (\times 4$ Firstly. 69culating $ 323 $.timesg$ � me 12 identities Now It He to depend triangle result Billy 116. If perform this division[\ \|12 \div 6 2007 Calculating ($12 \div 6$ yields 2. t, together defining result of $3 \times 154}$; Div by 6g ,,- First, we multiply 3 best 4, high equals 12)... With, we divide 12 by 6 combination which equals ...,}},ed{2}^ The an *[- +[SEP]	[ 50281, 1276, 310, 253, 906, 273, 370, 20, 393, 3181, 577, 5, 4272, 407, 721, 32, 209, 42, 878, 281, 7472, 253, 2048, 370, 13062, 5081, 3181, 577, 5, 35346, 15, 10447, 42144, 370, 32597, 13355, 3181, 72, 5, 8611, 479, 1249, 22925, 3954, 733, 754, 281, 3469, 19037, 906, 19669, 12472, 15, 1310, 1347, 436, 9025, 5709, 1040, 805, 393, 2154, 721, 5215, 2263, 42144, 4816, 805, 393, 2154, 721, 5, 11026, 374, 15, 246, 13, 2366, 13947, 906, 273, 370, 20, 393, 3181, 21603, 39478, 6852, 407, 721, 72, 1157, 6567, 3973, 13, 359, 30247, 495, 1682, 577, 13, 1029, 18207, 1249, 41605, 187, 2726, 13, 359, 10957, 1249, 407, 721, 5019, 534, 18207, 34845, 8503, 264, 92, 19, 2306, 187, 510, 271, 475, 16614, 559, 50282, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 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What is the result of dividing 88 by 4 and then dividing the quotient by 2? First, I need to divide 88 by 4. Calculating 88 divided by 4 gives me 22, since 4 goes into 88 exactly 22 times. Now, I take this quotient of 22 and divide it by 2. If I divide 22 by 2, I should get a result of 11. So, the final answer after both divisions is 11. Dividing 88 by 4 gives us a quotient of 22. Dividing the quotient of 22 by 2 gives us a final quotient of $\boxed{11}$. The answer is: 11	[CLS]What is the result of dividing 88 by 4 and then dividing the quotient by 2? First, I need to divide 88 by 4. Calculating 88 divided by 4 gives me 22, since 4 goes into 88 exactly 22 times. Now, I take this quotient of 22 and divide it by 2. If I divide 22 by 2, I should get a result of 11. So, the final answer after both divisions is 11. Dividing 88 by 4 gives us a quotient of 22. Dividing the quotient of 22 by 2 gives us a final quotient of $\boxed{11}$. The answer is: 11[SEP]	[ 50281, 1276, 310, 253, 906, 273, 23534, 11003, 407, 577, 285, 840, 23534, 253, 26860, 407, 374, 32, 209, 6407, 13, 309, 878, 281, 10957, 11003, 407, 577, 15, 2263, 42144, 11003, 4272, 407, 577, 4245, 479, 3307, 13, 1580, 577, 4566, 715, 11003, 4555, 3307, 2069, 15, 3954, 13, 309, 1379, 436, 26860, 273, 3307, 285, 10957, 352, 407, 374, 15, 1310, 309, 10957, 3307, 407, 374, 13, 309, 943, 755, 247, 906, 273, 1903, 15, 1893, 13, 253, 2457, 3662, 846, 1097, 22387, 310, 1903, 15, 399, 1741, 272, 11003, 407, 577, 4245, 441, 247, 26860, 273, 3307, 15, 187, 37, 1741, 272, 253, 26860, 273, 3307, 407, 374, 4245, 441, 247, 2457, 26860, 273, 669, 3364, 264, 92, 883, 3363, 187, 510, 3662, 310, 27, 1903, 50282, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 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Evaluate $\floor{\frac{10}{3}}$. To evaluate $\floor{\frac{10}{3}}$, I first need to divide 10 by 3. Calculating this gives: $10 \nicefrac{1}{3} = 3.333...$ Now I'm looking for the greatest integer that is less than or equal to 3.333... The greatest integer less than or equal to 3.333... is 3. Thus, I can conclude that $\floor{\frac{10}{3}} = 3$. The greatest integer less than or equal to $\pi$ is $\boxed{3}$. The answer is: 3	[CLS]Evaluate $\floor{\frac{10}{3}}$. To evaluate $\floor{\frac{ }}{3}}$, I first need times divide 10 by 3. Calculating this g: $10 \#nicefrac{1}{3} = 3.333 ceiling$ Now I'm looking for the closest interpretation that is less than or equal to 3alling333... The greatest integer less than Our equal to 3oring333... is 3. Thus, I candy conclude that $\floor{\frac_{\10}{3}} = 3$-$ that greatest taken less than or equal to $\pi]$, sugar $\boxed{3}$. he answer itself: 3[SEP]	[ 50281, 16770, 669, 13848, 464, 1124, 92, 740, 1217, 20, 11971, 209, 1992, 7472, 669, 13848, 464, 1124, 92, 748, 1217, 20, 12460, 309, 806, 878, 2069, 10957, 884, 407, 495, 15, 2263, 42144, 436, 305, 27, 370, 740, 13181, 40199, 1124, 92, 18, 1217, 20, 94, 426, 495, 15, 20084, 16720, 5, 3954, 309, 1353, 2819, 323, 253, 8642, 7914, 326, 310, 1679, 685, 390, 4503, 281, 495, 11822, 20084, 1051, 380, 6459, 7007, 1679, 685, 3824, 4503, 281, 495, 4263, 20084, 1051, 310, 495, 15, 3308, 13, 309, 26996, 7525, 326, 669, 13848, 464, 1124, 1126, 740, 1217, 20, 599, 426, 495, 21370, 326, 6459, 2668, 1679, 685, 390, 4503, 281, 669, 2059, 21828, 8618, 669, 3364, 264, 92, 20, 3363, 187, 248, 3662, 3139, 27, 495, 50282, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 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Evaluate $\floor{\frac{67}{16}}$. Thought 1. First, I'll calculate the value of the fraction $\frac{67}{16}$. Thought 2. Dividing 67 by 16 gives me approximately 4.1875. Thought 3. Now, I'm looking for the greatest integer less than or equal to 4.1875. Thought 4. The greatest integer less than or equal to 4.1875 is 4. Thought 5. Therefore, I conclude that $\floor{\frac{67}{16}}$ equals 4. The greatest integer less than or equal to $\pi$ is $\boxed{3}$. The answer is: 3	[CLS]Evaluate $\floor{\frac{67}{16}}$. Thought 1. First, I'll calculate the value of the fraction $\frac{67}{16}$. Thought 2. Dividing 67 by 16 gives me approximately 4.1875. Thought 3. Now, I'm looking for the greatest integer less than or equal to 4.1875. Thought 4. The greatest integer less than or equal to 4.1875 is 4. Thought 5. Therefore, I conclude that $\floor{\frac{67}{16}}$ equals 4. The greatest integer less than or equal to $\pi$ is $\boxed{3}$. The answer is: 3[SEP]	[ 50281, 16770, 669, 13848, 464, 1124, 92, 2251, 1217, 1036, 11971, 209, 1044, 1224, 337, 15, 3973, 13, 309, 1833, 10173, 253, 1318, 273, 253, 6919, 669, 1124, 92, 2251, 1217, 1036, 3363, 29084, 374, 15, 399, 1741, 272, 9963, 407, 1668, 4245, 479, 5512, 577, 15, 1093, 1976, 15, 29084, 495, 15, 3954, 13, 309, 1353, 2819, 323, 253, 6459, 7007, 1679, 685, 390, 4503, 281, 577, 15, 1093, 1976, 15, 29084, 577, 15, 380, 6459, 7007, 1679, 685, 390, 4503, 281, 577, 15, 1093, 1976, 310, 577, 15, 29084, 608, 15, 3813, 13, 309, 7525, 326, 669, 13848, 464, 1124, 92, 2251, 1217, 1036, 4018, 18207, 577, 15, 380, 6459, 7007, 1679, 685, 390, 4503, 281, 669, 2059, 5, 310, 669, 3364, 264, 92, 20, 3363, 187, 510, 3662, 310, 27, 495, 50282, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 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Evaluate \lfloor 3.2\rfloor. The notation \lfloor x \rfloor represents the greatest integer less than or equal to x. Given the number 3.2, I need to determine which integer is the greatest that does not exceed this value. Considering the integers less than or equal to 3.2, I have 3, 2, 1, 0, etc. The largest of these integers is 3, since 4 is greater than 3.2. Therefore, I conclude that \lfloor 3.2 \rfloor = 3. The greatest integer less than or equal to $3.2$ is $\boxed{3}$. The answer is: 3	[CLS]Evaluate \lfloor 3.2\rfloor. The notation \lfloor x \rfloor represents the greatest integer less than or equal to x. Given the number 3.2, I need to determine which integer is the greatest that does not exceed this value. Considering the integers less than or equal to 3.2, I have 3, 2, 1, 0, etc. The largest of these integers is 3, since 4 is greater than 3.2. Therefore, I conclude that \lfloor 3.2 \rfloor = 3. The greatest integer less than or equal to $3.2$ is $\boxed{3}$. The answer is: 3[SEP]	[ 50281, 16770, 393, 30489, 495, 15, 19, 61, 30266, 15, 209, 510, 14951, 393, 30489, 1269, 393, 30266, 6125, 253, 6459, 7007, 1679, 685, 390, 4503, 281, 1269, 15, 10300, 253, 1180, 495, 15, 19, 13, 309, 878, 281, 3653, 534, 7007, 310, 253, 6459, 326, 1057, 417, 8268, 436, 1318, 15, 24258, 253, 20935, 1679, 685, 390, 4503, 281, 495, 15, 19, 13, 309, 452, 495, 13, 374, 13, 337, 13, 470, 13, 3966, 15, 380, 6253, 273, 841, 20935, 310, 495, 13, 1580, 577, 310, 3687, 685, 495, 15, 19, 15, 3813, 13, 309, 7525, 326, 393, 30489, 495, 15, 19, 393, 30266, 426, 495, 15, 380, 6459, 7007, 1679, 685, 390, 4503, 281, 370, 20, 15, 19, 5, 310, 669, 3364, 264, 92, 20, 3363, 187, 510, 3662, 310, 27, 495, 50282, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 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Evaluate $\fl floor{3.2}$. I know that the floor function returns the greatest integer less than or equal to the given number. The number I have is 3.2. Looking at 3.2, the integers less than or equal to this are 3, 2, 1, 0, and so forth. I need the largest integer in this list. Clearly, the largest integer less than or equal to 3.2 is 3. Thus, I can conclude that $\fl floor{3.2} = 3$. The greatest integer less than or equal to $3.2$ is $\boxed{3}$. The answer is: 3	[CLS]Evaluate $\fl floor{3.2}$. girl know that the rest fundamental returns the greatest integer less than or eaten to the given numberapping things candy I have is 3)...)--. Looking at 3ating2, the inches less than or equal to this are 3, 2, 1; 0, and so mid. I need the largest budget in this list. Clearly, the largest integer less than or eighth touch 3.2 is 3,... Thus, ? can conclude tournament $\fl floor{3.2} = 3,$$ The sit integer My target or equal to $3)...324$ isn $\boxed{3}$. The answer implies: 3[SEP]	[ 50281, 16770, 669, 1258, 5254, 92, 20, 15, 19, 3363, 50276, 3226, 871, 326, 253, 1551, 7936, 6548, 253, 6459, 7007, 1679, 685, 390, 22186, 281, 253, 1677, 1180, 5436, 1841, 26996, 309, 452, 310, 495, 41605, 32186, 15, 23359, 387, 495, 839, 19, 13, 253, 13048, 1679, 685, 390, 4503, 281, 436, 403, 495, 13, 374, 13, 337, 28, 470, 13, 285, 594, 4260, 15, 309, 878, 253, 6253, 7563, 275, 436, 1618, 15, 21461, 13, 253, 6253, 7007, 1679, 685, 390, 23738, 5181, 495, 15, 19, 310, 495, 35824, 3308, 13, 3736, 476, 7525, 14811, 669, 1258, 5254, 92, 20, 15, 19, 94, 426, 495, 11227, 380, 1790, 7007, 2752, 2303, 390, 4503, 281, 370, 20, 41605, 21397, 5, 3548, 669, 3364, 264, 92, 20, 3363, 187, 510, 3662, 8018, 27, 495, 50282, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 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Calculate the value of \( \dfrac{3 \times 4}{6} \). I need to evaluate the expression \( \dfrac{3 \times 4}{6} \). First, let's calculate \( 3 \times 4 \) which is equal to 12. Now the expression becomes \( \dfrac{12}{6} \). Next, I need to divide 12 by 6. Performing the division, \( 12 \div 6 = 2 \). The final result is \( 2 \). First, we multiply 3 and 4 to get 12. Then, we divide 12 by 6 to get $\boxed{2}$. The answer is: 2	[CLS]Calculate the value of \( \dfrac{3 \times 4}{6} \). I need to evaluate the expression \( \dfrac{3 \times 4}{6} \). First, let's calculate \( 3 \times 4 \) which is equal to 12. Now the expression becomes \( \dfrac{12}{6} \). Next, I need to divide 12 by 6. Performing the division, \( 12 \div 6 = 2 \). The final result is \( 2 \). First, we multiply 3 and 4 to get 12. Then, we divide 12 by 6 to get $\boxed{2}$. The answer is: 2[SEP]	[ 50281, 5850, 253, 1318, 273, 24829, 393, 16980, 92, 20, 393, 3181, 577, 1217, 23, 94, 393, 481, 209, 42, 878, 281, 7472, 253, 2048, 24829, 393, 16980, 92, 20, 393, 3181, 577, 1217, 23, 94, 393, 481, 3973, 13, 1339, 434, 10173, 24829, 495, 393, 3181, 577, 393, 10, 534, 310, 4503, 281, 1249, 15, 3954, 253, 2048, 4916, 24829, 393, 16980, 92, 805, 1217, 23, 94, 393, 481, 10209, 13, 309, 878, 281, 10957, 1249, 407, 721, 15, 3545, 14692, 253, 9025, 13, 24829, 1249, 393, 2154, 721, 426, 374, 393, 481, 380, 2457, 906, 310, 24829, 374, 393, 481, 3973, 13, 359, 30247, 495, 285, 577, 281, 755, 1249, 15, 187, 5872, 13, 359, 10957, 1249, 407, 721, 281, 755, 669, 3364, 264, 92, 19, 3363, 187, 510, 3662, 310, 27, 374, 50282, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 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Compute $139+27+23+11$. First, I'll add the numbers sequentially to keep track of my calculations. Let’s start with the first two numbers: 139 and 27. Calculating 139 + 27 gives me 166. Now, I need to add the next number, which is 23. So, 166 + 23 equals 189. Finally, I will add the last number, which is 11. Adding 189 + 11 gives me 200. Thus, the final result of adding these four numbers together is 200. Adding up the numbers, we get $139+27+23+11 = \boxed{200}$. The answer is: 200	[CLS]Compute $139+27+23+11$. First, Ibl add the numbers sequences to keep track of my fact. tons’� start with the Firstly two numbers..., 139 and 251. Calplacing 139 + 298 suggesting me 166. Now, I need tables add the next number, which is 23. Soation 166 + 23 equals 189. Finally), I will 49 tie last number, H AU 11. Adding 189 + $-\ its me 750. tables, the final result of adding these four numbers together acid 102. Adding up the compWrite Ref 94 $-139+ 42]{23+\|} = \boxed{.201}{\ At answer is` 200[SEP]	[ 50281, 24408, 70, 370, 15270, 12, 1630, 12, 1508, 12, 883, 1352, 209, 6407, 13, 309, 1559, 823, 253, 3904, 6430, 281, 1978, 3540, 273, 619, 958, 15, 16298, 457, 117, 1265, 342, 253, 35346, 767, 3904, 16206, 15470, 285, 30669, 15, 2263, 47972, 15470, 559, 31399, 7738, 479, 23541, 15, 3954, 13, 309, 878, 7180, 823, 253, 1735, 1180, 13, 534, 310, 3495, 15, 1893, 318, 23541, 559, 3495, 18207, 24665, 15, 6610, 582, 309, 588, 7584, 13898, 1390, 1180, 13, 388, 29352, 1903, 15, 35794, 24665, 559, 37329, 697, 479, 25782, 15, 7180, 13, 253, 2457, 906, 273, 6240, 841, 1740, 3904, 2366, 3527, 12197, 15, 35794, 598, 253, 509, 10639, 7567, 11107, 9929, 15270, 12, 5976, 1019, 1508, 12, 24800, 426, 393, 3364, 264, 32901, 1252, 2704, 187, 3404, 3662, 310, 65, 1052, 50282, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 50283, 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"What is the sum of the positive integer divisors of 23? First, I need to identify the divisors of 2(...TRUNCATED)	"[CLS]What is the sum of the positive integer divisors of 23? newrants I need times idea the divisor(...TRUNCATED)	[50281,1276,310,253,2020,273,253,2762,7007,35076,641,273,3495,32,209,1826,9231,309,878,2069,2934,253(...TRUNCATED)	[1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1(...TRUNCATED)	[0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,1,1,0,0,1,1,0,0,0,1,1,0,0,1,0,0,1,0,0,0,1,0,1,0,0,0,1,0,0,0,0,1,1,0,0(...TRUNCATED)

Evaluate $\flor{\text{\textpi}}$. I need to find the value of the floor function applied to pi. The floor function, denoted as $\floor{x}$, gives the greatest integer less than or equal to x. I know that pi is approximately 3.14. Since pi is greater than 3 but less than 4, its floor value should be 3. Thus, $\floor{\text{\textpi}}$ is equal to 3. The greatest integer less than or equal to $\pi$ is $\boxed{3}$. The answer is: 3

[CLS]Evaluate $\flor{\text{\textpi}}$. I need to find the value off the floor function applied to pi,..., The floor function, denoted as $\floor{x}$, gives tree greatestging less than winner equal to Ax. I know that pi is multiplication 3.14. Since pi is greater than 3 but less than 4ities selects floor value should be 3. Thus, $\floor\|\text{\textpi}}$ $. equivalent to [. The Return integer less than or && to $\pi$ is $\boxanged{3}$.icsThe answer α: 3[SEP]

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What is the result of $3 \times 4$ divided by 6? I need to evaluate the expression $3 \times 4$ first. Calculating $3 \times 4$ gives me 12. Now I have to divide this result by 6. I perform the division: $12 \div 6$. Calculating $12 \div 6$ yields 2. Thus, the final result of $3 \times 4$ divided by 6 is 2. First, we multiply 3 by 4, which equals 12. Then, we divide 12 by 6, which equals $\boxed{2}$. The answer is: 2

[CLS]What is the result of $3 \times 4$ divided by 6? I need to evaluate the expression $ 103 (\times 4$ Firstly. 69culating $ 323 $.timesg$ � me 12 identities Now It He to depend triangle result Billy 116. If perform this division[\ |12 \div 6 2007 Calculating ($12 \div 6$ yields 2. t, together defining result of $3 \times 154}$; Div by 6g ,,- First, we multiply 3 best 4, high equals 12)... With, we divide 12 by 6 combination which equals ...,}},ed{2}^ The an *[- +[SEP]

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What is the result of dividing 88 by 4 and then dividing the quotient by 2? First, I need to divide 88 by 4. Calculating 88 divided by 4 gives me 22, since 4 goes into 88 exactly 22 times. Now, I take this quotient of 22 and divide it by 2. If I divide 22 by 2, I should get a result of 11. So, the final answer after both divisions is 11. Dividing 88 by 4 gives us a quotient of 22. Dividing the quotient of 22 by 2 gives us a final quotient of $\boxed{11}$. The answer is: 11

[CLS]What is the result of dividing 88 by 4 and then dividing the quotient by 2? First, I need to divide 88 by 4. Calculating 88 divided by 4 gives me 22, since 4 goes into 88 exactly 22 times. Now, I take this quotient of 22 and divide it by 2. If I divide 22 by 2, I should get a result of 11. So, the final answer after both divisions is 11. Dividing 88 by 4 gives us a quotient of 22. Dividing the quotient of 22 by 2 gives us a final quotient of $\boxed{11}$. The answer is: 11[SEP]

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Evaluate $\floor{\frac{10}{3}}$. To evaluate $\floor{\frac{10}{3}}$, I first need to divide 10 by 3. Calculating this gives: $10 \nicefrac{1}{3} = 3.333...$ Now I'm looking for the greatest integer that is less than or equal to 3.333... The greatest integer less than or equal to 3.333... is 3. Thus, I can conclude that $\floor{\frac{10}{3}} = 3$. The greatest integer less than or equal to $\pi$ is $\boxed{3}$. The answer is: 3

[CLS]Evaluate $\floor{\frac{10}{3}}$. To evaluate $\floor{\frac{ }}{3}}$, I first need times divide 10 by 3. Calculating this g: $10 \#nicefrac{1}{3} = 3.333 ceiling$ Now I'm looking for the closest interpretation that is less than or equal to 3alling333... The greatest integer less than Our equal to 3oring333... is 3. Thus, I candy conclude that $\floor{\frac_{\10}{3}} = 3$-$ that greatest taken less than or equal to $\pi]$, sugar $\boxed{3}$. he answer itself: 3[SEP]

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Evaluate $\floor{\frac{67}{16}}$. Thought 1. First, I'll calculate the value of the fraction $\frac{67}{16}$. Thought 2. Dividing 67 by 16 gives me approximately 4.1875. Thought 3. Now, I'm looking for the greatest integer less than or equal to 4.1875. Thought 4. The greatest integer less than or equal to 4.1875 is 4. Thought 5. Therefore, I conclude that $\floor{\frac{67}{16}}$ equals 4. The greatest integer less than or equal to $\pi$ is $\boxed{3}$. The answer is: 3

[CLS]Evaluate $\floor{\frac{67}{16}}$. Thought 1. First, I'll calculate the value of the fraction $\frac{67}{16}$. Thought 2. Dividing 67 by 16 gives me approximately 4.1875. Thought 3. Now, I'm looking for the greatest integer less than or equal to 4.1875. Thought 4. The greatest integer less than or equal to 4.1875 is 4. Thought 5. Therefore, I conclude that $\floor{\frac{67}{16}}$ equals 4. The greatest integer less than or equal to $\pi$ is $\boxed{3}$. The answer is: 3[SEP]

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Evaluate \lfloor 3.2\rfloor. The notation \lfloor x \rfloor represents the greatest integer less than or equal to x. Given the number 3.2, I need to determine which integer is the greatest that does not exceed this value. Considering the integers less than or equal to 3.2, I have 3, 2, 1, 0, etc. The largest of these integers is 3, since 4 is greater than 3.2. Therefore, I conclude that \lfloor 3.2 \rfloor = 3. The greatest integer less than or equal to $3.2$ is $\boxed{3}$. The answer is: 3

[CLS]Evaluate \lfloor 3.2\rfloor. The notation \lfloor x \rfloor represents the greatest integer less than or equal to x. Given the number 3.2, I need to determine which integer is the greatest that does not exceed this value. Considering the integers less than or equal to 3.2, I have 3, 2, 1, 0, etc. The largest of these integers is 3, since 4 is greater than 3.2. Therefore, I conclude that \lfloor 3.2 \rfloor = 3. The greatest integer less than or equal to $3.2$ is $\boxed{3}$. The answer is: 3[SEP]

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Evaluate $\fl floor{3.2}$. I know that the floor function returns the greatest integer less than or equal to the given number. The number I have is 3.2. Looking at 3.2, the integers less than or equal to this are 3, 2, 1, 0, and so forth. I need the largest integer in this list. Clearly, the largest integer less than or equal to 3.2 is 3. Thus, I can conclude that $\fl floor{3.2} = 3$. The greatest integer less than or equal to $3.2$ is $\boxed{3}$. The answer is: 3

[CLS]Evaluate $\fl floor{3.2}$. girl know that the rest fundamental returns the greatest integer less than or eaten to the given numberapping things candy I have is 3)...)--. Looking at 3ating2, the inches less than or equal to this are 3, 2, 1; 0, and so mid. I need the largest budget in this list. Clearly, the largest integer less than or eighth touch 3.2 is 3,... Thus, ? can conclude tournament $\fl floor{3.2} = 3,$$ The sit integer My target or equal to $3)...324$ isn $\boxed{3}$. The answer implies: 3[SEP]

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Calculate the value of $ \dfrac{3 \times 4}{6} $. I need to evaluate the expression $ \dfrac{3 \times 4}{6} $. First, let's calculate $ 3 \times 4 $ which is equal to 12. Now the expression becomes $ \dfrac{12}{6} $. Next, I need to divide 12 by 6. Performing the division, $ 12 \div 6 = 2 $. The final result is $ 2 $. First, we multiply 3 and 4 to get 12. Then, we divide 12 by 6 to get $\boxed{2}$. The answer is: 2

[CLS]Calculate the value of $ \dfrac{3 \times 4}{6} $. I need to evaluate the expression $ \dfrac{3 \times 4}{6} $. First, let's calculate $ 3 \times 4 $ which is equal to 12. Now the expression becomes $ \dfrac{12}{6} $. Next, I need to divide 12 by 6. Performing the division, $ 12 \div 6 = 2 $. The final result is $ 2 $. First, we multiply 3 and 4 to get 12. Then, we divide 12 by 6 to get $\boxed{2}$. The answer is: 2[SEP]

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Compute $139+27+23+11$. First, I'll add the numbers sequentially to keep track of my calculations. Let’s start with the first two numbers: 139 and 27. Calculating 139 + 27 gives me 166. Now, I need to add the next number, which is 23. So, 166 + 23 equals 189. Finally, I will add the last number, which is 11. Adding 189 + 11 gives me 200. Thus, the final result of adding these four numbers together is 200. Adding up the numbers, we get $139+27+23+11 = \boxed{200}$. The answer is: 200

[CLS]Compute $139+27+23+11$. First, Ibl add the numbers sequences to keep track of my fact. tons’� start with the Firstly two numbers..., 139 and 251. Calplacing 139 + 298 suggesting me 166. Now, I need tables add the next number, which is 23. Soation 166 + 23 equals 189. Finally), I will 49 tie last number, H AU 11. Adding 189 + $-\ its me 750. tables, the final result of adding these four numbers together acid 102. Adding up the compWrite Ref 94 $-139+ 42]{23+|} = \boxed{.201}{\ At answer is` 200[SEP]

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"What is the sum of the positive integer divisors of 23? First, I need to identify the divisors of 2(...TRUNCATED)

"[CLS]What is the sum of the positive integer divisors of 23? newrants I need times idea the divisor(...TRUNCATED)

[50281,1276,310,253,2020,273,253,2762,7007,35076,641,273,3495,32,209,1826,9231,309,878,2069,2934,253(...TRUNCATED)

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