SEUG - Seetha’s Unique Game

题意翻译

题目描述 你会得到一个长方形的箱子的长宽高和箱子里有多少水,你还会知道她有多少石头,石头的重量也会给出。(如w1,w2,w3.....wn),每加一个石头,水的高度就会增加那个石头的重量那么多。 如果你继续加水,水就会溢出来。问Seetha至少要加多少块石头才能使水溢出。 输入 第一行为一个整数T,表示有多少组数据。 第二行有四个整数,分别为箱子的长宽高以及水的高度。 第三行为一个整数n 表示有多少块石头。 第四行有n个数据,分别表示石头的重量。 输出 T组数据,表示Seetha至少要加多少块石头才能使水溢出。 样例解释 当T=1时 10-2=8 虽然数组里有8,但是必须大于8才能溢出。所以需要2块石头。 当T=2时 22-8=14 所以,需要选择第2块,第3块,第5块以及第8块

题目描述

There was once a little girl named seetha who loves to play little tricky games. Once she was playing with stones, noticed a rectangular glass box with some water fill in it. She invented a game with a that box. She wants to share the rules of the game with you all. The rules are as follows: ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPYAAACzCAYAAAC6h+EXAAAhfElEQVR4nO2dB3SUZdbHb0JJSCgBIoReBKSIglRFQdAV0V07x+P5Psta0EVRLCAi6qroomJXEHVVUNy1AZ8CKkVUVECkKEUpBumEToCQEJJ8+T3sk30zTEhmyMz7zsz9nTOHMJDJk5n3/97y3HufigWFSBiwP4Y/X2tKIpIXFycefj7OhAqlvvK/GAF7HwcOHBAsrOz5fDhw5KXlxeOZSiKp6lQoYJUrlxZEhMTpWrVqkXCDkbcIRe2r6D3798vmZmZKmZF8QFNHDp0yDzQSPXq1aVatWrF/k9ZxR1SYTsFnZ+fL7t375aDBw+G8keGFH6PI0eOSFZWluTk5GgYoYQExJucnGy8WR61atWS+Pj4Yv9eGiETtjOOjgZRA3fUrVu3yvPPPy8LFy40v5eilCeItlKlSjJw4EDp16+fcc/Bipt/R1OliTvkFpuLH/c70kWNhebm9Oyzz8pPP/0kO3bsMM+r1VbKEwSLmKdPny69evUyrjjaQex87Yy5j0dIhG0vdkSNlSNeiFT4XXJzc2XLli3y9NNPy5IlS4zAbY6AN5uEh6IEA2EdMbUTri0Sy1x3FjSUlJRUJPzSrHbILDaittY6kl1W1o51HjNmjCxYsMC8wU4rffXVV0ujRo1cXKESycyYMUO+/77Uv+f1VKNGjWMoJ0xtz9CZrFZCIkm7jyRCu733r175ZFHHpFff/3VvLG+rvdVV10lXbp0cWmFSqSClf76668lPT29zN+Dlkiq+W6D+SOkwsaVQNyRCKJev369jBs3TlauXCk7d+40z9tspXWT2G8ksaEoZQVjsXTpUnnggQfM17jW7F07ryt/oCX+nf8fdottt7eIE1hopCWX7E1p37598sYbb8icOXOMpeaNJMa57LLLZMqUKcf9ABSlJNAE19S9994r27ZtM2KtUqWK8foyMjKMZ1gSXJt8P4m00uLskFlsFswiIg0ES3JsyJAhxk2yOYJWrVrJ2LFjZcWKFfLFF1+Y5xUlENDE/Pnz5e677zbbpvwdD/Dkk0+W9957z2xxHU/YgKYSEhKMuI9HSCy2zYZHmrBxvzds2GAsNaImacadsW3btvLYY4/JKaecIuvWrSvaW1SUsoLLPXv2bGOpt2/fXiTqPn36yD/+8Q+pW7euccdLw5Zgo7GwWmynK471q1gxLOXoJ4Rd7549e+SVV16RuXPnGovM2mvXri2vvfaanH766WUqDFAUX9jS+vHHH+W+++4rstSI+NRTT5XHH3/cGI6ygqa4VktroCpX1fnuX/MLRIKwWSfxzpNPPmmSGnZLCwv98ssvS4cOHUwcFOlFNoo7YKlxs7nG0AW5mo4dO8q/1vOemkkwJ6La5Va7GhJGMT8n1sr4P7jWv04osvyi+/CK7du0yibLmzZubu2mnTp2MqEvLQiqKLxgI8jFsl7KrgiBxv88991wZOXKkpKamBlzcVFZdhcwVt4vwKjbBh5D/ve/y88/2w+CJISbF998skn0rRpU7OdpSiBQii3atUqueuuu0yIZ7PfjRs3ltGjRxtvMBicljpsrrjF2dXlVWxDxwsvvCDLli0zyQ3WS/b7pZdeMhYbl0lRggFLPXjwYJOARYyIumvXrib7nZaWFvTrllVb3g+AQ4Bt6HjmmWdk8eLFxUSN0M8880yT3NBEmRIoDBChTBQv0PYU0E/QrVs3c22RjA3HrkpMCds2dGzevFmee+4506XFm4/7jYWmyoyYmjhIUQKFoiZCujvvvNOEeFxrWGp2VNhtCdb9DoaYEjYuEUkMtq9++OGHoq6zOnXqmCYPXKXS3O8TGVejRC8YDSy1rSjDUiNqLDXXWzhFDTEjbNvQMWLECJPUsA0dLVu2lIkTJ0q7du1MRc/xwLLjSjVr1qyoPtx3dI0Se9Cc8e2338qDDz5odlgwIFwXhHZvvfXWCcXUwRITwrYNHa+/roRNQkNRIqo2btu3bq1ubuWOpWiYkU5++yzzf4jrwlufGiKd8BYfPfdd3L77beb64rsN14f1wmTdthZccOri2ph+zZ0fPXVV0UNHVhc9q5xlcoaUyPslJQU81AUbu7ffPON3HPPPUUVZRiIzp07y6hRo8LufjuJamGTvCCJMWzYMFm7dm1RQwcW+u233zbud1nqcxXFF2LoefPmmUSZs6ED95vQjpDNTaJW2NxNN27caNxvRG0bOtq0aWMqyvhTK8qUYMADnDlzpgwdOtRcV7aijIaOJ554wiRjS+u+CjVRJ2xnQweFJsQ/WGqb+MIlb9++fVAVZbZajYetACLhFgn18Er5QL8AE2p9Gzpo5MBg0NjhBaLuirQNHU899ZQsWrSoqKGDRBlCP+2004ylDgZc+02bNpmeWTp2gEmS3KGV2ICGDhJlzoaOM844Q/71r38F3NARSqJK2Ljf7FNT4UOXFvE1GckWLVqYonumVHB3Ddb95qZBpRq92bw2fPbZZyrsGMA2dDz66KPFGjq4seN+B9PQEUqiQtjWReYNf+ihh0ztN3GQdb8/PBDM6XiRBs6+DApGSSu4o4NvqNjlegDUa9Zs8bUfhPi2YqyJk2amApGEmZeIyqEjeAQGpZ6+fLl5s1H7FhqSvlww7WhQwmWL7/80ojaFp/Yho4JEyZI/fr13V6eXyJe2LjfCJmYGvfb2dCBqM866yyT4NLSTyVQSJSR/fZt6GCfmgEcxNReHZMVscK2DR0ksyg0IVFG3Iv7jaV+9dVXy1T7rSj+IJQjnzJo0CAT4nGt2cknDLV0s/ikLESssHGJEDIdWWxpEQdhlUliYKlpvVRRK8HAtYWlpqGDLS3+TtIVQ0GzkNdFDREpbNxv7qgMXLcVZTampo6byrLSGjoUxR9cWxgKqhWZ842o7YhgqhWZJhoJRJywbUMHhSZkKp0NHWw78GdZGjoUxRfyM3Rp4X5zXVn3u2fPnib7zVijSKlUjBhhOxs6KBO1DR0kL2jooPiEfWqdUaYEAwYDUdth/iTKcL8ZvEEHYCS4304iRti2oYOeV9tPbRs63nzzTVNRpg0dSjBwHXHiJZba2dDBtfX++++bvE2kERHC5m7KOCMSZatXry5q6OAuautztaFDCQbb0EFM7Wzo6N27t2caOoLB08K2DR3sIRLjMM7INnTgfjOdgtZLnWKiBAP71Gxpkf0mUYZXiNeHpUbUNAtFKp4Wtm3oYJqob0MHe9e88cE2dCgKltq637jjzoaOSK/96ywcb+JqSkT5a5qmy5s9pvJJyfS0BEMdoJKw4YNi6auaLIu8sBAUCZKRRnFJ3ZLi+w3iTJi6kh0v514Tti2oYN4h6NR7DB/3mhK+EhmEFu7MSLYOfPMNn+wBaJEDs6GDkI8634zfppwL9Ky3yXhOWETUxPvYKk5S8s2dFAgQJkoDe1uud+2W8xOKAXdL48ssNQcu0NDh+2npqKM4pNoukl7Sti2oYPzghm8TsbSxtTU53bv3t31hg7nTHElcmAwxqxZs4z7zTVmRwRT+02ZKBVl0bSr4glh24YOZpTRNbNkyRIT+9iKMhJlFJ9o7bcSDBgITn1h8olt6LDTRCOhoSMYPCFs7p7EO5SJcui8beioWbOmEToNHV45dsf3UDTu8mrBvQvuNtnvIUOGFDuhA/ebaysaRQ2uC9s2dDDxMT09vVhDx0cffWT+9EpFGXd61srDmTyrXr26yytT/MG1NX/+fLn/vuLykQxEEw+GT9+vKdmlJU3rgrbNnRQEvr7778Xa+igosweZesVi0i2ns4fttvwMGDSpEnm0DXFW7CTwjB/myizDR3MKCP73aBBA88OSSgPXBG2bejgzY+khg6EzZoZ7mBnnjEDTfEWnKVF7bfzhA68PhJlDLX04oyy8sYVYXP3JInx8MMPm1G+tqGDIf7Ug3fo0EErypSgwGiQpxk4cGCxhg62Sak/iMSGjmAIu7Bxv7ds2WKykb/99ptxv0lAcRdlrC9urTZ0KMFgGzqGDx9edECebejAUhNTe2lEcCgJm7CdDR2jR482SQ17PjWxD3uJFN+DHcbvNWgaOHz4cNEpIIDbp+64+yBiqhRxv21MjYGwJ6p65YSOcBE2YduGDkRNQ4ctPuGOevnllxvrvWHDBs8kyvyBt8HanbPEac6npVRxF4pOuLacDR0MSaAEOdIbOoIhbMLGClMmijCw2nYfGAs4efJkc8qC17OUeByIGittYS/UK9txsQyfCZ8NnxFJV2r6OcqWEuBIb+gIhrAJG2u3YMGCohpdCy4TDxJokQiWQvEOeHz0FWBEorX4pCyENcZ2xqaKEgoQNsUnsbCldTzCnhVH4BTf9+/fX6688krP7VUfD1w9YmoSfexnA9l9tlIUdyDEmzFjhpmmQ94GtFHHpX1sthyaNm1qurWcLZBeh3CB5IwzpmaKS48ePVxcVWyDmKla1DnyxXG9VlxRlPJHha0oUYgKOwDYjiMnQAWTrYzT0lfFi6iwA4CZZxQ9cGSvrY5r1KiRy6tSlGNRYQcAhQ5MKK1Xr17R1p0mbRQvosIOALZQEHcsVjIpkYUKW1GiEBW2okQhKuwAoEONFk0KVah9h7S0tIiqnlNiAxV2ANiZZ8w9tyWlTOWI5MPblOhEhR0A9ozudevWFc08i9SuNCW6UWEHiO9ccfunongJFbaiRCEqbEWJQlTYihKFqLAVJQpRYStKFKLCVpQoRIWtKFGICltRohAVtqJEISpsRYlCVNiKEoWosBUlClFhBwATSS+++GIz0ND2Y8f6UTKKN1FhBwBTShk9zENRvIwKW1GiEBW2okQhKmxFiUJU2AHAIQEkzQ4fPmzmnwFHAnN6qKJ4CRV2AHA+9tSpU+Xhhx+WnTt3mue++OIL6dKli8srU5TiqLADAIuNuDMzM2X37t3mOay3ongNFbaiRCEqbEWJQlTYihKFqLAVJQrxpLDtEH6OrVUUJXC8Jey8bDmw9w8ZddvdUqXfYBl0bV+pVqlQ4G6vS1EiDE8JOz/3kOxb9Km8M3+jXNMrR9RgK0pweErYhw9lybo1P0vcSY2kdatmklRRrbWiBIOnhL1v60r55LPV0rhZPzmleT2Jd3tBihKheETYBYV++GHZ8NtKWbp5t7Qd0EfqJB6R3Rlb5FBuniRWTZGkpCRJqlzB7YUqSkTgDWEXFEh+zj5ZteJX2byzmdzas5Hs/3WmPPnO/8nuzEOS0uN6GTXgz5JUK8ntlSpKROAJYRfk58uBnRtk2aqVsqdFc1k46hZ5cWslqVs7WTLSl8nazZNkxvnnyA0qbEUpE54Qdn5+nmSs/V6WLtskFfbvkt/aXSPDb+0rzVIryyejbpQpOxpKw9raGqkoZcV9YRfkSV5utiyfNU3S9+dL0lnXyct/HyBpNZPk0O6tkrH5D2lxzmnSvJpaa0UpK+4LOz9H8nYvkLHvrJTaXa+S50feKvVrV5cEOSB7t8yUOfMT5C/20BqVEt0e6WKEjG4LuycrIOy9ruZsqZqqlzS53xpm1ZNKleMl5y9mbJy1mTZ0qS9dGmVJlUreXNH+95775XatWsH/H1nnnmmjBgx4pjnx40bJ59++mnAr5eamir/Oc/zSRVJ1999ZU8++yzAb8eo5bfeustqV69erHnN23aJH/7299Mb3qgPPfcc3LKKacUe+7gwYNy4403yoEDBwJ+vdtuu0169uxZ7DnKkQcOHCg1atQI+PXOO+88ueeee455/vnnn5dZs2YF/HqNGjWSMWPGSHx88Y3badOmmed9Wbp0acA/oyRcFnaBZGVulW9n/iJJtRtLty4dpEbi0S2trMxNsnTxNqnV8AypW7OGJLi8qZ2bm2suvvT0dMnOzi56fsGCBUG9XmKifw9k5cqVMn369IBfr0mTJpKXl3eMsBFiMK+HMBgq4Stshkx8/vnn5mcFir8bGaOmZs+eLbt27Qr49fr163fMcwj7+++/D/i1oE6dOn6fX7ZsWVDv4amnnur3+fXr1x/39eiRONE+CZeFnS871q+Wr5atlFY9n5MOzVOK/uXg5jXy1ZpDUr91I6mWXMW9JcrRiwVRT5gwQUaPHm0ueDiRN7+k7w32Qw3F65X0fVigYCx2MD8r2NcrT8r7M/H9N9v0ZJ9PSEg4xsoHisvCzpOc7ANSoWIfGTD4XGmU8l8BV0lIkioNGkunS/8iTVKT3VthoWXat2+fvPLKK+ZhTwCpWrWqNG7cOOiLqH79+n6fr1u3rrRt2zbg18MVr1Dh2AKemjVrBvV6FARxgfnC7926deughO1r/YGfcfLJJ5vfO1D8hUB8HnwurDNQ6tWr5/f5tLS0oN5D1uEP1m1fLyMjo2h+Hmvnfef77r77bvOZBovLwo6X5p0vl+cnXiA1UwvdbUdlWVKr8+SNt88u9FlTJDmxkiurw/3G9Rw/fryJfXfs2GGex2W79NJLZejQoUG/tr+LHAYMGCD9+/cP+PWIif3d5c855xyZMmVKwK9XqVIlv+ECF9vkyZOLWZmy4k84THj98MMPg5odV9KFz2fFzSJQSorLBw8eLH/9618Dfj1E6u/G37dvXznttNNk3bp18swzz8jXX39t/h8Tb1n3DTfcYHIRJYVrZcFlYVeU5Oo1zMOXpGophQ8XlvQfsEiImovkqaeeMl8jHCwMSZs777wzqKRZafCa5fm6XKzBJJJKgos1GNGUBDeQkixbWcCbcoJAuIG0aNHiRJdWRHkf64Q3wU3pvvvuk0WLFpnrChE3bNjQ3NgvuOCCE/4ZrmfFvQjWaO/evfL222+bOyqZW+COevPNNweddVUUwFLffvvtMn/+fJOvQdTcLO+66y7p1q1bufwMFbYfsNbvv/++jB071ggciAGvu+46GTJkiBG1b/ZZUUqDfA0Z8UcffbRI1MnJycZjueWWW8wprnhE5YFenX7AYnMHJcbG9eaOStxj96xPNGOpxB7kEAgbiNXZr8YL5Lpir5tE2VlnnWXCkvJChe0Hssu9e/c2hR2PPPKIXHLJJaZwoVatWipqJSiw1BiGJUuWSFZWlhE1eQBiaoqVytsDVGH7gQQMb/z5559v4uquXbuahIe/7SRFKY3ff/9dHnzwQZkzZ47ZLsX9xlKTqyGmDsXZbyrs48Ae8IUXXuj2MpQIBRFzFNStt94qCxcuLLLUzZo1k0GDBhlLfSJbWsdDha0oIWL79u1yxx13mLJjRE2+pmnTpqY2nhr3UHqAMStsjsHdv3+/2dKiYKBNmzYaPyvlBu43op47d65JnOF+s0/9wAMPSPv27UMe1sWksMl2k6GcOHGi2dJC3O+++660atWq3LYblNgEEW/YsEHuv/9++eGHH4ylRtQtW7Y0GfHTTz/d/D3UxJywbUMHLY6PPfaYeeMpx6QV8c0335R27dq5vUQlQqH+gboHst+0y7KlhftNoozt0osuuihsa4kpYduGjldffVVeeumlYg0dJMlKasxQlLLwxx9/GKvMlhbXFgaDdloy4rjf4SRmhG0bOt555x157bXXijpqaOig6YISv3C4SEr0wbVFmSgeIMUn1v1u3ry5sdT0ZQfTbXYixIywiX0oE6Whg6Z+29DBVgQ1uhSf6CGASqAgatxvriEGPBDmYalJlBHeMZXFjesqZoTNm33ttdcacVOji7Bp6MBSU/utolaCAfebTj9EjaWmLJRyZJ5jn9qt6ypmhI2QcY/eeOMN07FF8zxJjpSUFG3oUAKGRBmipqEDUduGjpNq15Jrr7xI8rPjZF9OfKFBcWd9MXVFczcl3mGoHh8M7reWiSqBUlJDB11agwbeJrVyd8rkmSukWcfOUlAjwZVTY2NK2BZKRdn2UlErwcA+tb+GDlovz+jYQSYMv0kanDdYTqqV7NpR0FEnbDtNFLeopOJ6rTBTgoWKMqrH2Ke2DR0kysjVdD2jvVTI2irfb0+VGxvUkyqV3LvOokrYNkNJRRmFJp07dzbWWVFOFETMFikdWQxJwP0mIUtDB6Kmn7pCXpasmf2xxDdsJql1asqRQ/slO78wBExINHmcivHhM99RJWws9XvvvWfuqGS66aXmg1CUE4UtUgRsy0TZKqX4hDib3n28wH2bN8uMuXukSdsrJWH/Gpk9Y5scyBGp3uosObtdQ6meEL7QLyqETUMHxSec2PD666+b5AaWm0IUpj3SSVOe0ymU2AL3mz3pefPmFXO/hw8fbirKbGi3Y+2PMm/VMtmxbp8cWplcaKUryJHcw7Jr9kJZ0+dqGXRNd4mXwKe7BkPEC9vZ0EH9N61ygMXu0aOHdOjQwd0FKhGLbehAwLb10jZ0UFHGCGFTUcYo5rxDsnb1rkILnSztO7aTv/y5n7RunFLoRm6Rh4c/LSvnzpKDV/eQ5Pi8sIg7ooVNZpvWS5o3Ro4caeIeCgLIdjMimGqgUIwIVqIftkMxGM6GDjsiGFFffPHF/3PBXlyJHOrrN6SLi3Ov1VGDblYkhKOeohxcY2lT8NEmZezUQ4erlD4fF7hk6Fff8QK23bS4G6zL23P0yJZZkcElzSUX1FKgxllCNi3oQPrTeulk7y8fMnYvF3276ohl9zURSr+xzWPk3yJL8iVvZlVJC65WWGMXWit49QVLxW6tSgQQNRYb0YE09DBiGBErXG1Eijka/w1dJD9JlFGTO3bLGTGCi+ZIwcaNJKWDSh6Oirs3Jxs2Ze+WH5LSJRTz/uTJMblhcNYGyJW2CQsOJ2B0xRIbvCgQIDjWLShQwkGu13KPDKy384RwWTEbfa7GAX5hZ54tvwwfbE0OfdaqVW1UuHNIVeOFD5/YPdOmfbBRKl06nlywTmtwpY4g4gVtoUEBse60mNtT+hQUSvBgKVmxjeitid0UFFm96n9FTYVHMmWvG0/y+T0P6RFnYXSanEDqVboKBZk75apEyfL3pY95Y7+50mj2uEtGo94YfPm43Jjudlb1IYOJVAI46z7zYwy29CBpcYLZPx0lRK6OQryCyRj7XJp3rG7JGZtkA/fG18YYxdel/Vby5kXXSJtOvUoFHWSVK4Y3vLliFABcQ+UJFqy4Mz/VpRAsQ0dTA4lUeZ0vzkkgtbL4839LoirIHU6XSGPt8mVnMIbQm7u0Ws1qVaa6fSqluBOWWlECJstrbVr10qXLl3cXooSZWzcuNEIePHixUUVZfRTY6lxv0vzACtUSjAiblSzwOcA+3iJc7EnwdPCtiOC2c768ssvTaxz2WWX6UmXSrlAwpVpor4NHQxJoM+gTLsqcXFHaydCv9yA8KywbUUZtd8UoOzZs8d8CMz/7tixo25lKUGDiKlQJPvNkATcb8ZOM6OMwibc75Ji6kjBs8LmzZ4wYYIpCCAOws3ZsWOHfPrppyZTyZaWogQDRgJRkyizI4IZkkBBCue1RcOuiueEbUcEv/DCCzJu3DhjuRF1amqquZuypRXuiY9epSD/iBw5lCnbtm2V7yYMlbFzMiU/v/C9anyK3DLsKenZsrpUq1L+B75FMunp6SZ+/vHHH4sdkMeIYKbrRIOowXPCxjpPmjRJxo8fX9TQQSHKFVdcYYpPtKLsKHm52ZK1f5vMnzpN3v14omwpSJMaNapJxu/LZfGm7TJp1nzp2vRPhcJ2e6XegOuKMtGHHnpIfvrpp2INHddff72pKIsmg+E5YWOhV6xYYZJmbGNRFKANHb4USPaBTTL7zZfkwRdnSsf+/yPDBtws57aKl/F33SLjFu6WHt27SkJlz328rmC9QGodSJTZ7DeJMspEw3lCR7jw3CdPEmPEiBHmw5g2bZpcddVV2tDhhC2VI1mybPYUGT1xmrS5/gkZfvv50rh6RclcOUc++mWLxKdcKD3PqC2JlXUEFGCpb7rpJlm0aJFxvxE1td/Dhg2L2rZezwmbfUMs89ChQ01TB9aa4hN1v49SUJAnWTs3yZczZsn6yl1l5I1/ksapKVIpN1PSVy+XrByRZpf3liaJFbz34YYZZ0OH3afG/bZH2VKOHK2nv3j2s8dNIqGhFCe/0JPZs22BrFieIbW7XCkd06pIcuU4ObA/W1YtXyFHpI307dVCYv02aBs6OMqWySfOijIy4r169YrqKbWeFbbiHzNcYsNaydh/RE6qxaDGOMnLPiA7NiyXz+cukMy0a6RpTT0KmGH+NHQgamdDByOOSmroiCZcEba9m44ZM8ZkJLmLKmWDMsVqDVpJ3er58s1nY+WRgz9IUpVEyVg+Q75euUeS2+RITpRftMeDGx9bWh9/LF8++23RQ0deIADBgyQ7t27G5FHO64ImwTGBx98YBJkxEAcuUNyTDuzSic+voKktuwt11+7XNY++55M+niVJFTtKLeMekzat3hHph9pKc0SYvd9RNhYZeJpp/uN9aaijMRZLODKFcCe4rZt28zX7Fnz5j/++ONaTVYG4gqFnVAtTS648VHpc93DpnXfNBxQs9y3twyMryjxURw7lgXqH3g/EDFlohSkMNgylgyHK78pd1WsNZC5xIIzDZLZzYoSCFhmrhuuIQvXF8UmuN8UNXXq1CnmdlVcv4Uh7KlTp5p4KNbefOXEsc1CVthYatvQQUzdrVs38/dYw3VhM4iQR0ZGhttLUSIc634TU5OU7du3r9tLco2wCRtrzJnU3FlJaihKeUOupkGDBqb+gdrvWCbkwsbVJmnBm06xwDfffFMsHlKU8oIRRkzZKTqhI8qwI8LKQkiFjWuEiBE2cU6fPn3MQ1GUwEFLZW0rDZmw4/4zMga3O1rrcRUlnFgtlUXcIRG2FTUPjrZNSUk57qRHRVGOD7UfaIkQw2rreJS7sJ2itgfkbdmyxXTUKIoSHGgILfnqqyRCZrEpsie2ZjE7d+6UzZs3m4yloiiBgXborWA8GJpCW2G12PaH8YMRNIvABWeri24bTsjUhg9FKTvMPacq04az1lja7rSSBB4yV9yKmoIBHnzN0H/uPLTPRfp4V0UJJXSloRe8XeJqp47QVthdceuGc1dhEQiYrS4WSgKACjNci3r16kmdOnXMnYg97miZDqkowUB9OxWYGD6aWLZu3WoEjH7QBxriazRlLbYrMba12CyGOw57cGyw21+AhSNw/u48GkVRYhVrhW1+ygoa/fCwwrYW+3iEzBVncVbYFOrzIMYG/s0KnedU3Eqs4ytq3G60w5wCHk5hW2vtalacxSBep6hJph0yJxPmqriVmMdX1OgD3VCMgqg5q84K25WsuHOhdpFgBWtFzd0IYWO1ETe92VbYKm4llvCt+bD6sCGsfeCSWzfcNWHbBTvFbRfO4ogdiLOtsG3srcJWYg2nsK21RtjOhBlfByJqCHkTiFPczviBDLkz9rbuuKLEGlYn1qPlgZDtA80EImoIedumU9z2TxaL+23ja42xlVjGGWM7KzatZuwjkC3hsAxasIt27nFbMfuz1CpwJRbwFaqvTspaF+6PsE1QsYtzJtJU0IriX+D2uWALt8I+88y5YBWyohxLeVRhujrMUMtIFSU0/D/FB0E43L0vkwAAAABJRU5ErkJggg==) You will be given length, width and height of the rectangular box and the amount of water in it. You will also be given the number of stones she has. The weight of stones will be given such as w1,w2,w3, …, wn and each weight will resemble how much water level it can increase in units. If you continuously put stones in that box, at a certain level the water will spill out from the glass box. You have to determine the minimum number of stones needed.

输入输出格式

输入格式


First line of input contains number of test cases T (T Second line of input contains three numbers 1 In the Third line you will be given 2

输出格式


Print the minimum number of stones needed according to problem statement.

输入输出样例

输入样例 #1

2
5 3 10 2
6
5 8 1 4 3 2
12 6 22 8
9
2 5 4 2 3 1 2 3 1

输出样例 #1

2
4