family stringclasses 1 value | question_id int64 0 2 | signal_type stringclasses 2 values | amplitude_scale float64 0.5 2.5 | frequency_cycles float64 1 16 | phase_deg float64 0 240 ⌀ | time_step int64 0 255 | p_value float64 2.25 2.75 | prompt stringlengths 157 173 | ground_truth float64 18 41.3 | symbolic_baseline_answer float64 18 41.3 |
|---|---|---|---|---|---|---|---|---|---|---|
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 16 | 2.456699 | Two triangles are similar with ratio 2.456698729810778:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.480385 | 29.480385 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 17 | 2.462408 | Two triangles are similar with ratio 2.462408009626051:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.548896 | 29.548896 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 18 | 2.469562 | Two triangles are similar with ratio 2.469561928549564:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.634743 | 29.634743 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 19 | 2.477886 | Two triangles are similar with ratio 2.47788556548905:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.734627 | 29.734627 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 20 | 2.487059 | Two triangles are similar with ratio 2.487059047744874:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.844709 | 29.844709 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 21 | 2.49673 | Two triangles are similar with ratio 2.496729843538493:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.960758 | 29.960758 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 22 | 2.506526 | Two triangles are similar with ratio 2.5065263096110026:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.078316 | 30.078316 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 23 | 2.516072 | Two triangles are similar with ratio 2.516071973265158:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.192864 | 30.192864 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 24 | 2.525 | Two triangles are similar with ratio 2.525:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.3 | 30.3 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 25 | 2.532967 | Two triangles are similar with ratio 2.5329672907550034:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.395607 | 30.395607 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 26 | 2.539668 | Two triangles are similar with ratio 2.539667667014562:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.476012 | 30.476012 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 27 | 2.544844 | Two triangles are similar with ratio 2.5448436370766343:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.538124 | 30.538124 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 28 | 2.548296 | Two triangles are similar with ratio 2.5482962913144536:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.579555 | 30.579555 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 29 | 2.549893 | Two triangles are similar with ratio 2.54989294616193:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.598715 | 30.598715 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 30 | 2.549572 | Two triangles are similar with ratio 2.5495722430686905:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.594867 | 30.594867 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 31 | 2.547347 | Two triangles are similar with ratio 2.547346506474755:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.568158 | 30.568158 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 32 | 2.543301 | Two triangles are similar with ratio 2.543301270189222:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.519615 | 30.519615 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 33 | 2.537592 | Two triangles are similar with ratio 2.537591990373949:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.451104 | 30.451104 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 34 | 2.530438 | Two triangles are similar with ratio 2.530438071450436:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.365257 | 30.365257 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 35 | 2.522114 | Two triangles are similar with ratio 2.52211443451095:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.265373 | 30.265373 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 36 | 2.512941 | Two triangles are similar with ratio 2.5129409522551263:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.155291 | 30.155291 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 37 | 2.50327 | Two triangles are similar with ratio 2.5032701564615074:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.039242 | 30.039242 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 38 | 2.493474 | Two triangles are similar with ratio 2.4934736903889974:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.921684 | 29.921684 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 39 | 2.483928 | Two triangles are similar with ratio 2.483928026734842:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.807136 | 29.807136 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 40 | 2.475 | Two triangles are similar with ratio 2.475:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.7 | 29.7 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 41 | 2.467033 | Two triangles are similar with ratio 2.4670327092449966:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.604393 | 29.604393 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 42 | 2.460332 | Two triangles are similar with ratio 2.460332332985438:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.523988 | 29.523988 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 43 | 2.455156 | Two triangles are similar with ratio 2.4551563629233657:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.461876 | 29.461876 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 44 | 2.451704 | Two triangles are similar with ratio 2.4517037086855464:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.420445 | 29.420445 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 45 | 2.450107 | Two triangles are similar with ratio 2.45010705383807:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.401285 | 29.401285 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 46 | 2.450428 | Two triangles are similar with ratio 2.4504277569313095:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.405133 | 29.405133 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 47 | 2.452653 | Two triangles are similar with ratio 2.452653493525245:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.431842 | 29.431842 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 48 | 2.456699 | Two triangles are similar with ratio 2.456698729810778:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.480385 | 29.480385 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 49 | 2.462408 | Two triangles are similar with ratio 2.462408009626051:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.548896 | 29.548896 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 50 | 2.469562 | Two triangles are similar with ratio 2.469561928549564:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.634743 | 29.634743 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 51 | 2.477886 | Two triangles are similar with ratio 2.47788556548905:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.734627 | 29.734627 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 52 | 2.487059 | Two triangles are similar with ratio 2.4870590477448737:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.844709 | 29.844709 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 53 | 2.49673 | Two triangles are similar with ratio 2.4967298435384926:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.960758 | 29.960758 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 54 | 2.506526 | Two triangles are similar with ratio 2.5065263096110026:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.078316 | 30.078316 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 55 | 2.516072 | Two triangles are similar with ratio 2.516071973265158:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.192864 | 30.192864 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 56 | 2.525 | Two triangles are similar with ratio 2.525:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.3 | 30.3 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 57 | 2.532967 | Two triangles are similar with ratio 2.5329672907550034:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.395607 | 30.395607 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 58 | 2.539668 | Two triangles are similar with ratio 2.539667667014562:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.476012 | 30.476012 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 59 | 2.544844 | Two triangles are similar with ratio 2.5448436370766343:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.538124 | 30.538124 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 60 | 2.548296 | Two triangles are similar with ratio 2.5482962913144536:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.579555 | 30.579555 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 61 | 2.549893 | Two triangles are similar with ratio 2.54989294616193:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.598715 | 30.598715 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 62 | 2.549572 | Two triangles are similar with ratio 2.5495722430686905:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.594867 | 30.594867 |
similar_triangles | 0 | sinusoid | 0.5 | 2 | 120 | 63 | 2.547347 | Two triangles are similar with ratio 2.547346506474755:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.568158 | 30.568158 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 0 | 2.543301 | Two triangles are similar with ratio 2.543301270189222:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.519615 | 30.519615 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 1 | 2.530438 | Two triangles are similar with ratio 2.530438071450436:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.365257 | 30.365257 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 2 | 2.512941 | Two triangles are similar with ratio 2.5129409522551263:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.155291 | 30.155291 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 3 | 2.493474 | Two triangles are similar with ratio 2.4934736903889974:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.921684 | 29.921684 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 4 | 2.475 | Two triangles are similar with ratio 2.475:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.7 | 29.7 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 5 | 2.460332 | Two triangles are similar with ratio 2.460332332985438:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.523988 | 29.523988 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 6 | 2.451704 | Two triangles are similar with ratio 2.4517037086855464:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.420445 | 29.420445 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 7 | 2.450428 | Two triangles are similar with ratio 2.4504277569313095:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.405133 | 29.405133 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 8 | 2.456699 | Two triangles are similar with ratio 2.456698729810778:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.480385 | 29.480385 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 9 | 2.469562 | Two triangles are similar with ratio 2.469561928549564:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.634743 | 29.634743 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 10 | 2.487059 | Two triangles are similar with ratio 2.487059047744874:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.844709 | 29.844709 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 11 | 2.506526 | Two triangles are similar with ratio 2.5065263096110026:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.078316 | 30.078316 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 12 | 2.525 | Two triangles are similar with ratio 2.525:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.3 | 30.3 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 13 | 2.539668 | Two triangles are similar with ratio 2.539667667014562:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.476012 | 30.476012 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 14 | 2.548296 | Two triangles are similar with ratio 2.5482962913144536:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.579555 | 30.579555 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 15 | 2.549572 | Two triangles are similar with ratio 2.5495722430686905:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.594867 | 30.594867 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 16 | 2.543301 | Two triangles are similar with ratio 2.543301270189222:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.519615 | 30.519615 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 17 | 2.530438 | Two triangles are similar with ratio 2.530438071450436:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.365257 | 30.365257 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 18 | 2.512941 | Two triangles are similar with ratio 2.5129409522551263:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.155291 | 30.155291 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 19 | 2.493474 | Two triangles are similar with ratio 2.4934736903889974:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.921684 | 29.921684 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 20 | 2.475 | Two triangles are similar with ratio 2.475:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.7 | 29.7 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 21 | 2.460332 | Two triangles are similar with ratio 2.460332332985438:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.523988 | 29.523988 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 22 | 2.451704 | Two triangles are similar with ratio 2.4517037086855464:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.420445 | 29.420445 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 23 | 2.450428 | Two triangles are similar with ratio 2.4504277569313095:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.405133 | 29.405133 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 24 | 2.456699 | Two triangles are similar with ratio 2.456698729810778:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.480385 | 29.480385 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 25 | 2.469562 | Two triangles are similar with ratio 2.469561928549564:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.634743 | 29.634743 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 26 | 2.487059 | Two triangles are similar with ratio 2.4870590477448737:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.844709 | 29.844709 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 27 | 2.506526 | Two triangles are similar with ratio 2.5065263096110026:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.078316 | 30.078316 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 28 | 2.525 | Two triangles are similar with ratio 2.525:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.3 | 30.3 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 29 | 2.539668 | Two triangles are similar with ratio 2.539667667014562:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.476012 | 30.476012 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 30 | 2.548296 | Two triangles are similar with ratio 2.5482962913144536:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.579555 | 30.579555 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 31 | 2.549572 | Two triangles are similar with ratio 2.5495722430686905:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.594867 | 30.594867 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 32 | 2.543301 | Two triangles are similar with ratio 2.543301270189222:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.519615 | 30.519615 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 33 | 2.530438 | Two triangles are similar with ratio 2.530438071450436:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.365257 | 30.365257 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 34 | 2.512941 | Two triangles are similar with ratio 2.5129409522551263:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.155291 | 30.155291 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 35 | 2.493474 | Two triangles are similar with ratio 2.4934736903889974:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.921684 | 29.921684 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 36 | 2.475 | Two triangles are similar with ratio 2.475:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.7 | 29.7 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 37 | 2.460332 | Two triangles are similar with ratio 2.460332332985438:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.523988 | 29.523988 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 38 | 2.451704 | Two triangles are similar with ratio 2.4517037086855464:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.420445 | 29.420445 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 39 | 2.450428 | Two triangles are similar with ratio 2.4504277569313095:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.405133 | 29.405133 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 40 | 2.456699 | Two triangles are similar with ratio 2.4566987298107783:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.480385 | 29.480385 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 41 | 2.469562 | Two triangles are similar with ratio 2.469561928549564:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.634743 | 29.634743 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 42 | 2.487059 | Two triangles are similar with ratio 2.487059047744874:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.844709 | 29.844709 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 43 | 2.506526 | Two triangles are similar with ratio 2.5065263096110026:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.078316 | 30.078316 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 44 | 2.525 | Two triangles are similar with ratio 2.525:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.3 | 30.3 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 45 | 2.539668 | Two triangles are similar with ratio 2.539667667014562:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.476012 | 30.476012 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 46 | 2.548296 | Two triangles are similar with ratio 2.5482962913144536:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.579555 | 30.579555 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 47 | 2.549572 | Two triangles are similar with ratio 2.5495722430686905:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.594867 | 30.594867 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 48 | 2.543301 | Two triangles are similar with ratio 2.543301270189222:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.519615 | 30.519615 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 49 | 2.530438 | Two triangles are similar with ratio 2.530438071450436:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.365257 | 30.365257 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 50 | 2.512941 | Two triangles are similar with ratio 2.512940952255126:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 30.155291 | 30.155291 |
similar_triangles | 0 | sinusoid | 0.5 | 4 | 120 | 51 | 2.493474 | Two triangles are similar with ratio 2.4934736903889974:1. If the smaller triangle has side length 12, what is the corresponding side length of the larger triangle?
FINAL: | 29.921684 | 29.921684 |
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