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Grade 11Mechanics

In a baseball game, a batter hits the ball at a height of 4.60 ft above the ground so that its angle of projection is 52.0° to the horizontal. The ball lands in the grandstand, 39.0 ft up from the bottom; see Fig. The grandstand seats slope upward at 28.0° with the bottom seats 358 ft from home plate. Calculate the speed with which the ball left the bat. (Ignore air resistance.)
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/f39enp6IyMjKpVKIpGQSKTV1VULCwsqlSqXy/X19f39/Xd0Ti1vyePHj9+YSh+Ep2Cx2Pv377e3t4Mn9bVr19StzICAgPb2dpVKpaOjk56eDoITIiMjUSgUCoUKCQkBW1Xb06uhoeHg4GBeXt7203m8Qa9TU1O3b99+9uzZNv8BL1++VFtsYmJiaGioUqlaW1tBtKuzs3NFRYW7u7vaB6PlvcHn8+/cubN1Y3F+fv727dumpqabU0JFRkb+x3/8B2gADAwMrK2tNTY2Ghsby+VyPT09fX19EPBVWVlZXFysrsK3qVcGgzEzM2NpabnNRJRv0Ovy8vKf/vSn3/zmN9vR6+Dg4Pfff68OxE5KSoJAID4+Png8/tKlS1VVVaampvn5+YaGhjk5OWlpadpULu+Zx48f/5SLR6FQsNns+vp6V1fXwcHBzW1cFosFgUC++OILECeQlZV1+vTprq6u+vp6Ozs7CoVy9uxZdTNAzTb1CrxoBQUF9+/f385XeHN74PPPP9fT09s6kFGlUq2vr1tZWW2eMJSbmwuBQLKysmZmZuBw+LNnz0gkUn9/f3BwsK+v78OHD7VDs++Z1tZWdRzzK1RUVHzzzTf6+vqvJ9ubm5uDQCAeHh5LS0tEIvHy5ctAzc7OzsDjYGBg8Ppii9vUK/AXbGxs2NrabicHxZv1+vjxYy8vrzfulpKS8sq60QwGw8nJaRfTNml5e1xdXV9ZY0epVEZERFy+fBmLxf7oepFKpdLW1tbX11elUnl7e1+/fj02NhYOdivdWVp44cSIsLExHR+f1ySY70qtKpSISiU5OTm+0/816TUxM/FHH3WbodPq5c+fkcvkr5TweLzIy8o2X0PLeaGpqcnZ2Bu9nZ2fxeHxERIS7uzuBQNh6Tt6tW7fGx8cRCMT169fd3d1TUlLm5uZgMNhnn32GxWJf33+nel1dXbW2ti4qKtra/jfrtaKi4o0rjZiamqalpb1ePjw8nJKSolKptjmSouU94ObmBhyW5eXl586di4qKAsM4WxMUFLQjt85O9apSqQYHBx0cHLaWylZ6xePxcDgcBoOlpaXl5eXl/Bi5ubm5ubn/+Mc/kpKS8vPzN5cXFhba2tpaWlrGxMS8MhFeiwbB4/EODg5YLPbevXvbX938/v37O52KaGJisnX8gLGx8Sv53oqKivLz87c45Mf1CkY9urq6qqqqGhoa6uvra7eEQCDgcLja2tq6ujpQAt7U1dU1NzdXVVWNjo7+6IWAO0SpVIL+3MbGhnrAZWNjY21tTd3P29jYWF1dBa8rKytgE3ivVCpXVlbAgaBQzdLSklKpXFxcXF5eViqV4FWpVC4sLCwuLi4tLS0sLKyuroJNC6+xtLQE9tkMiBKem5sDh8zOzs7MzMzMzExNTSkUiomJiampqYmJienpaYlEIhaLx8bGBgYGRkZGRkZGBgYGhoaGBgcHB95Ef3+/UCjc/BHQ19e3+Q2Xy+VwOdiv9fQKBQCgU9vX1gfcCgaCvr4/H44ESDofD5/P5fL5AIBCJRGfOnPn4449dXFxSU1Ozs7OzsrKys7Ozs7NzcnKQSCR4n5ubm5eXB+qp/Pz87777ztXVtaCgANRQeXl52dnZ4BV8zM3NzcrKArVVfn5+RkbGZ5999vz5c3BC8ArOlpeXh0KhsrKyDh8+7O/vDwrBsTAY7Pjx48nJyUgkEovFvh7eBYmNjbWxsfHy8nJwcDA3N79x48atW7eMjY2tra2tra1tbW0dHR0dHBxsbGzs7e2dnJzs7OwcHBzs7Ozs7e0dHR3BGxsbG1tbWzs7O/Wrra2tvb39/fv37e3tHRwc7O3tzc3NTU1NTUxMTE1Nzc3NzczMLC0tPTw8zMzMoqOjbWxszMzMrl27du3aNWNjYzMzMygUam9vf+PGDUtLy6tXr167ds3NzQ0KhXp6enp6etrb29vZ2bm6ut66dSswMPD27dtWVlampqY3btzw8PBwd3cHm3x9fYOCgp49e/bo0aPQ0FBvb++goKCnT5/Gx8c/ffo0ICAgJibG3d09KCjo0aNHMTEx8fHx8fHxsbGxoNUeEBDg5+eXmJgYHx8fExMTGxsLNvn6+vr4+Pj5+aWlpYWHhwcHB4eGhoJCNze3R48eubi4BAQE3Lhxw9zc3NbWVldX19jY2MTEREdH59KlS3p6eqdPn9bV1dXR0dHV1VW/P3369JkzZ3R1dU+dOmVgYKCnp3fy5MkzZ87o6ekZGhrq6+sbGhpaWFgYGRkZGBiYm5sbGBi4uLjcuXPH3NwcCoVeuHDBzMzMyMgICoVev37d1NTUwcHBzMzM2NjY09PT1tbWxsbG2tra0dHR0tISCoU6Ozs7OTk5ODi4uLiAe2pjY2NkZGRnZwf2MTc3NzExsbOzc3Fxsbe3h0KhNjY2165ds7S0NDY2dnJyunLliqurq4WFhYmJiZWV1c2bN4FsLly4AIVCwdWtra2dnJxMTEycnZ3BDbp169bdu3fd3d1v3rzp7Ox88+ZNYMPNmzc9PDysra2BJd7e3q/3/yBRUVFxcXHx8fHPnz+PiIiIi4uLjo5OSEhIT09PSkp6+fKlm5sbDAbLycl58eJFRkZGdXV1ZmZmYWFhampqampqfn5+bm5uWVlZSUlJdnZ2fHw8AoHIz8+Pj4+vrKxMSkpKSkpKSUlBIpHx8fHp6elVVVXl5eVwODwtLS0qKiolJaWsrMzOzu7FixdIJBKBQKBQKAQCERERAbI/lJaWgn8wDAYrLS2NjIwsKSkhk8lNTU0YDKakpKSurq6qqopCoZSXl4N/cG1tbUpKSnp6eklJSVFRUWtra0tLCwqFys/PJxKJZWVlL168IBAIFAqloqKCRqNhMBgikZidnV1VVZWRkfHixYuGhobMzMzi4mIGg5GTk1NYWIhAIOh0elpaWlZWVnl5ORaLZbFYOBwOVCctLS2VlZXPnj3Lzc1FoVAFBQVIJJJOp/N4PAwGg8Via2pqGhoaqFRqZ2cnnU7v6Ohobm5GoVBEIrG4uJhCoVAoFCaTyWKxCgsLq6urqVTq8PBwfX09nU5vamqqra3t7+/v6OioqanB4XClpaV4PB6UjI+PT01Ncbncnp4eoVAoFAoVCoVIJOJwOCQSic1md3d3j4yMyOXyoaGh7u5uJpPJ5/OZTKZYLCaTySMjIwqFYmhoiMfjicViHo8Hhs9HR0fFYjGbzRaJRHw+n8PhSCSSwcFBsVgM5vYtLCz09PT09vZ2dXV1dnZOT0/39fVNTEwMDw+LRKLl5WXwYBEIBFQqVSqVwmAwDoczNjY2PDxMp9O5XC6TyZTL5QsLCyMjI3Q6nclkNjQ0zM/PK5VKPp8/MTHBZDJfz1MBYTKZNBptYGBgbm6uuLi4rq6usbGRTCaDQqVSaWNjA+avJSQkXL16VSQS0el0DodTUFDg4+NDo9HS09NlMhmZTAZfm0KhSKXS6upqDodTWVkpFAr7+/vr6uqYTObQ0BCDwZidna2vr2ez2QkJCbm5uX19fZ988gkajebxeF1dXUQicWxsbHR0tKysTKFQyGQyT0/PoKCg/v7+xMTE0NDQ1tbWgYEBGo3GZrMHBgbYbLZYLG5vbycSiePj4wsLC0QisbOzE41G19TU8Hi8qqoqAwMDOp0O7t/Y2Fh9fb1AIBgZGaHRaCsrKzgcrqOjg8/nV1RUCIXC8vJygUBgZWV15syZqKgoOp1Oo9EaGhpWVlYYDAabzW5ra2MwGOvr63Q6/dGjR+Xl5UNDQxgMxsvLq7i4eHBwsKmpqbu7u7+/v7S0lEwmU6nUgYGB7u5usVg8Ozs7MjISFxcXGRnJ5XKVSqVMJmOxWIODg4ODg729vQwGg8ViiUSivr4+oVAoEonQaLS7uzvoFU1PT9NotMLCwqGhIQKBUFpaikQii4qKrl+/XlVVlZub29LSMjc3J5FIhoeHmUzm4OAgjUbr6OiYnp7G4XB4PD4/P7+zs7Orq0uhULS3t4tEorGxMTwez+Fwenp6mpqaRkZGurq6BAJBd3c3nU5vbGyk0+nT09NVVVU3b96Mj4/H4XBRUVEdHR3V1dU8Ho9Go+FwuOnp6Y6OjtHRUVDFoNFoLBbLZrPLy8ubm5uHh4dTU1NLSkp6e3uHhobi4uIOHz4cHR2Nw+EmJyfb2toaGhqYTGZVVVVvby8Wi2UwGC0tLRQKBUwZ/D96ZTAYjY2Nfn5+nZ2dBAIhODgYTAvu7OzEYDASicTAwCA8PHxxcTE9PT04OLi1tZXH4yUnJ7e3txcUFBCJRAQCQaVSc3JyxsbGIiIizM3NaTTa+fPnbW1tl5aWuFyuSCQikUjLy8t8Pr+wsLC4uDgiIoLFYvX29pLJZA6HEx8fj8FgqqurnZyc+vv779275+jo2NbWNjk5OT09HRERkZiY2N7ejkajwXwyW1tbiUSCRqNNTEwGBgZCQkL8/PxEIhHwkTQ1NZWWljY3Nzc1NXV0dFRWVgYFBcnl8srKyu7u7pqaGrFYXFBQwGKx0Gh0a2trU1MTqOeKiopmZmbIZDKXy3V1dT18+DAUCi0qKiopKQFVQl1dXVtbGxaLBU1zNpuNQCBycnI4HA6FQunv7x8aGhoaGiopKQE6KygokEgkTU1NnZ2d6enpExMTPB6vo6OjrKwsPz+fx+PFxcXdu3evs7OzsrKSRCIlJCTA4XCxWMxgMMRisUQiyc7Obmpq+vzzz/39/UE7m0gkZmVltbS0cLnc6upqc3PzuLg4KBR67969jIwMKBTq5+dXV1fn7OzMYDAKCgqqq6sFAkFdXR0SifTx8RkbG2tubm5sbIyJiTl27BiodwoKCpqamrq6urBYbFNTU3Nz8+joKJVKFYlEoOZSKpWpqanffvttYGAggUAoKSnB4/Fg+mtTUxMYz1pZWRkeHj506FBlZSUcDi8pKaFSqcHBwSB2sampqaenp7u7+86dO0Qi8eOPP37y5AkIrRYIBL29vZGRkWQyeXZ2dnx8fGJiory8PDY29vXhBQiRSIyNjZVIJKAv0t3dbW5uXlBQkJKSAofDNzY2Pvroo0uXLoFNwI2BQCB8fX0VCgUKhWpubi4rKxOLxZ6ensnJyWg0OikpSSgUfvPNN25ublwut6WlZXJysqioKDAwUCKRTExMPHz4EHQ2pVLp3NycWCxGoVBubm42NjY//PADg8F48uTJ+fPnnzx50t/fj0Kh4HB4RkYGeI7U1tYWFxeDXi0SiTxy5MjGxgZ4ShYXF4eGhi4uLvr7+9vb28/MzMhkMjc3NzQaTaFQampqRCJReno6BAKBw+EdHR3r6+vHjx/38/NbWlpqamr64IMPgOu4qKiosLDQ09Pz7NmzCoUiMzPz8uXLISEhN27cOH/+fHd3d2hoKAaDEYlEQUFBAwMDmZmZAoGgsrKyv7+/pqbm5cuXLS0to6OjSUlJeDy+p6envLy8qakJhPRPTExIpdKXL18mJSXV1tb6+PgcOXIE3LCxsTEMBmNkZITBYHp7eykUCplMFggE8/PzpaWlxcXFWCw2Pz8fgUBYWlomJCRgMJiWlhY4HH737l04HG5paSkUCs+fP3/o0CEsFotEIrlcLlAhi8VqbGysqKgoLS198eJFTU3NRx99ZGhoeOLECfCn/eKLL0JDQ+vr63Nzc4VC4crKCnhG9/b2olCoBw8eLC0tUSiU5ORkPB4/MDAA2jwhISHZ2dlkMjknJ8fR0RHU0x4eHk+fPs3Ly3v27BkSiUQikd7e3isrK+3t7TQabXl5ubS0tKmpKSwsjMfjgahwBwcHXV1d0DZTKpVSqTQsLKy6uhoGg/1I/UogEMAdio6OlslkMzMzRUVFUqm0r68vMDAwOjr697///a9//euGhob29nZ/f/+BgQGhUAhWyUKhUMHBwSQSqb6+HolE3rp1i8lkpqend3R0dHd3V1dXIxAIR0fHkpKSR48eHT16dHZ2tre39/nz5zMzM46OjjAYjMVijYyMJCYmGhsbBwYG0mg0Pp+PRqMrKipwOByPx8vOzm4+GUEAAA10SURBVH758qWnp2dzc3NgYODg4KBQKGQwGEqlsrKyMi0traurCzRVeTyeg4MDDofDYrGenp66urooFIrD4TCZTCqVSqFQcnJyiETi7373Ozgc3t3dPTU11dDQ4Ovri0KhWlpadHR0rKysKBRKa2tre3t7VFSUv7+/XC5nMpkGBgZgap6xsbFKpbp9+/aJEyeIRKKPjw+VSq2srJTL5VQqVSwWNzY2xsfHZ2VlTU9PKxQKLpcLuuR5eXnnzp0DfWR9fX1PT08YDEalUtva2rKysqKioubm5tbW1iYmJioqKigUSktLy+DgYH5+vlAo7OjowGKxdDq9paUlLy/vL3/5i0gkqqioaG5uxuPxXC7X1ta2tLRULpf7+vqePHkyKSlpdXW1srKyp6cHg8E4OjrW1NR0dnay2WwGg+Hu7o7H4z/99NMXL164urricLjCwsLjx49HRUXV19fX1dX19PSUlJSA+pVGo9XV1QUFBWVlZYGqbnh4eGxsjMViHTly5O7duy0tLbdv3/6f//kfW1tbOp2OQqHA7bC1tc3JyWlvb+fz+S9fvszIyMBisW1tbS9fvhSLxRwOR6VS9fT0JCUlxcXFmZmZkUik0dFRDAYDbl9UVBSLxSooKBCJRK/qVSAQwGAwFxeX2tpagUAwODhIJpNBM9TIyMjGxubkyZN///vfiUTiyMgIi8UCzXww6YxIJHZ3d9+9e9fW1haLxZaUlDQ2NqalpVVUVEgkEtB2hEAgsbGxtbW1GAxmYmKiqqoKiUQuLCzExcVduHAhPz+/q6trZGSERCL19vamp6fb2dnNzs4yGIzOzk4GgzE1NdXS0kImkysqKsLDwx0dHQkEAgwGi46O7ujoQKFQnZ2dRUVFRCIxKCiIRCK1traKRCIdHZ3jx4+Xlpb29PRMTEyAMZ3nz593dXXl5eWRyWQwLjY0NASHw0+cOPH8+fPbt2/jcDiZTEYikUDzl0KhgKYkDofLy8tbXl7u6+traWmxtrb28/Pr7++fmJgAw0kVFRUMBoPBYAwODnZ2dtrY2AiFQiaT2d3djcfjCwoKEAjEv/3bv7W2tsbFxRkYGHC53N7eXjwer1QqZ2dnk5KSQJOgsbERiUS2tLQUFxePjo56e3uHhIRUV1eDlmJLS0tISMijR48SEhJAx6ihoUEul5NIpIKCAlC/PHjwALRfa2truVxuR0dHY2Nja2trbW0tHo+XSqWgu1JUVNTb24vBYEpLS93c3Do7O8ViMRiRVD/uxGLx8PCwUqlsaGjQ0dHB4/F0Or2zszMzMxMOdivtYWPj5+SGRyICAABQKtbCwIBAI+Hx+a2trf39/ZmZmUVGRnZ1dZmZmQUEBiURSKBTr6+seHh6gEu3u7k5LS8vNzQUPjaioKAaDAToVOBwOPHgLCwtfn04DYbPZTCYTPG2JRGJ/fz+Hw2loaGCz2fn5+RgM5unTpyEhIXK5vLOzE4VCNTY20mg0sVhcW1vb29u7sLAAosQJBIJUKiWTyQqForq6msVikcnk7u5u0DLu7u4mEAhEIhGLxYaHh4eHh+NwuMTERDKZzOfz6XQ6DAZrb2/HYrGpqaldXV1oNBr0gYAOwN2KjIy0s7PD4XBXr15NTEwUCoVDQ0MSiSQwMLCwsFAkEpWXl3/zzTccDicsLMzf3392dhYGgxUXF4PRSlA3j46OOjo6urq6CgSC8vJyFouFQCCCgoIqKysnJyclEsnAwMCLFy+++uqr+Pj43Nzc0dHR+fl5oI/p6WlPT88HDx7QaDQ6nd7c3AzGOFNSUry8vLhcLrjHjY2NTk5OLi4uINzJ2NiYy+Xa2dmBBkNDQwMaje7r6wO/PIfDSU9Pv337to6OTlBQUHR09MTEREtLy6NHjxAIxPDwMIvFAt3WtrY2DoeDRqPz8/PLy8tJJNLa2trg4GBNTc3w8HBvby+fzx8eHgY/KY/Hk8lkw8PD8/PzAwMDTCYTPHA5HM7S0tLY2Bifz1coFAQCwdbWdmVlBXSwOjs75+bmyGRyVlZWR0cHmUxWKpWgHvn888+Li4tTU1ORSGRtbe3k5OTo6CiNRmtvbycQCKDNw+PxKioq6HT6rVu34HA4FAqFw+GgBVxbW9vU1ITD4SgUCvhXUKnUjo4OiUSSmJgInGc9PT08Hg+Hw8nl8traWhgM9iPjWTQajUaj9fX1gbZ2ZWWlQqEAYy5gGAUMN3Z0dNBoNAKBAIZpSCQSqGvr6+uZTCbo1zc0NNDpdJlMxmQyCQQCjUbr6uoSiURdXV05OTmtra10Op1CoRCJRBgMRqfTGQwGjUbj8XjNzc1dXV00Go1KpUokkra2NjKZTCaTSSQS+BXodHpfX19DQ4OHh0dZWRkWi+3p6SGRSGAwhcPhgPHwnp6e6OjolJSUjo4OKpXa09MTFxcHnqoMBmN8fJxKpQoEguzs7ICAAPCVuVzu1NRUW1tbR0cHyA9SXV3d2dlZVVUFRumHhoba2trAd2lsbAS93b6+vqWlJSwWOzIy0t7evrKykpqaSqPRRCKRSCSanZ0tKSlBIpGzs7Ogip2YmOBwOLOzs2KxeHp6WiqVSqXSoaEhsVgMYtvB83pubg48x+l0elRUVFtb2+rqal9fX3R0NJPJnJiYAP8xMpk8NTWFw+EYDAafzx8aGlIoFGCQASy9Ozc3Nzg42NfXJxKJRkZGxGLx5OTk4OCgUqkcHh4mkUhVVVX9/f29vb0KhWJycnJiYkKhUEil0oGBAdCTU6lUMplsZGREKpWKxWKVSjUwMCCTyaanp9fX1+fn59VOlvHx8bm5ubGxsZmZmcXFRbFYLJPJZmdnBwYGQDyJTCaTyWQTExNDQ0Ozs7MLCwtSqRT4XFZXV8fGxhQKxezsrEwmUyqVU1NT4BJjY2NsNvv1qTuQzf4k4FJSfwRuJBgMFhoa+spharcT2H9oaKirqwt4I7aOCFZvXV9f37wnOM8r6RVecXepVCq1w0Ndvtngzbatr6+rN212km1h2/r6+srKyiuRk+oVhFdXV1/ftNnCV661BWpX3BZbXzmh+rusra2Bi4K7s/ko9U8K7iPYCspfOWFoaCiXy33991Ft+oXVm35Ges13x5vjXX5Ur6+QnZ0Nsoxr2Re4ubm95SpcmmJ39Jqbm/vkyZNdMknLO8fHx2efpt/bHb1qM7rtLzIzMw+sXmNiYgICArbe56f0urKy8vYLN743GAwGGECZnp7mcDhsNhskjGaxWJvnJ62srIDcUns/lZ1cLv/RZSaQSOSB1WtOTk5ycvLW+/yoXlkslpGR0fYzLmmWwMDAEydOmJuby+XyFy9efPLJJ3/7298EAgEej9fV1f3666/Vc5rr6+svXLgABj00a/MbIRKJf/zjdiv+3E41Gdivi9LiwsvHE5l7y8vM3zXvr7++/fv3/48OFf//rXO1rjQFOsrq66urrOzMxER0cXFRWBMeD5+fmNjY27d+8KhcL8/Hx1h/LZs2dXr15NSUkxNTXdU33n1xEKhf/6r//65Zdfnjp1ColEqudMV1dXH9j+1nbIy8sLCAiQSqX5+flubm5nzpz505/+9Le//e3QoUM9PT1jGgX4IdUf29vbm5uba2trx8bGuFxueXn5+Pg4CLaanZ11dHRsbW2NiIhwdXUFs9bCw8OjoqK8vLzUE0dDQ0NPnDgRHBxsb2+/vr6Ow+GSkpIQCERmZiYIfQRv8vLykO8FEFSQlpYG4hjBdfPz87Ozs/38/H71q1998cUXf/jDHw4dOqSrq2tjY5OcnOzr67vThdz3CLujVzQara+vf+fOnUOHDoFM+P/93//94Ycffvjhh3Z2dh4aBYQkqz/a2dnduHHDysrKw8PD2dn56tWreDwefIsnT5785S9/oVKpMBgsNTVVX1+/urq6oKDg5MmT//znP9Wz6oqLi0EICEhJWVhY6OHhAeK4MzMzUSgUDAaDw+HAr1divXqioqCgvL6+urlaXVFdX19TUJCQk/Mu//Mtvf/vbTz75BAKBfPXVV5cvX66oqAgLC2Oz2bty698zu6PXkpKS+Ph4lUpFo9GioqL+8z//EwKBQCCQ3/72t5tT5e9ZZmdnQcoZFAr1+PFj0P7B4XCGhobe3t4zMzMjIyMmJiZgLL22ttbX1xfEemrY7jchFArBjTAwMADBjaAchULt0xx7u6NXNpuNQqHUH2dmZqKiok6dOgWBQIA3b4/D5/OhUKhKpSouLnZ1dQX5FrBYrI+Pj4mJiUKhGB0dtbS0BHqtr69/9OiRWCzOyMjQsN1vgkKhfPjhh8nJya+4uNBodFdXl6aseht2R688Hk+9rq6axcXFuLg49VJee5yQkJDTp0/r6emxWKywsLDvv//+8uXLEokEgUCcPXv27Nmz6sQftbW1ISEh09PTlpaWe3xhURC38Hq5v7//z87xr1l2R69cLvenZmzv8R60mrW1tczMTPA0UCqVsbGx6hYemCGs3nN8fBx0tHt6ejav6LePyMnJ2ac5ondHrxwOZ0dZZ7VoloyMDPWClfuLd16/atmDEInEN+bs2Zvsjl7n5uZ+KiOGFi27yO7oVYuW94NWr1r2E1q9atlPaPWqZT+divauW/YRWr1r2E/8Pb2IPkUqKwbAAAAAASUVORK5CYII=

Profile image of Radhika Batra
11 Years agoGrade 11
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1 Answer

Profile image of Kevin Nash
11 Years ago
234-2368_1.PNG
Round of to three significant figures,
v0 = 115 ft/ s
Therefore, the speed with which the ball leaves the bat is 115 ft/s .