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EMAAAiGAAARDAAACIYAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgBABAMAgAgGAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMAgAgGAAARDAAAIhgAAEQwAACIYAAAEMEAAIhgAAAQwQAAIIIBAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAAAQwQAAIIIBAEAEAwCACAYAABEMAAAiGAAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAQAQDACCCAQBABAMAgAgGAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMAgAgGAAARDAAAIhgAAEQwAACIYAAARDAAAIhgAAAQwQAAIIIBAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAAAQwQAAIIIBAEAEAwCACAYAABEMAAAiGAAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAQAQDACCCAQBABAMAgAgGAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMAgAgGAAARDAAAIhgAAEQwAACIYAAARDAAAIhgAAAQwQAAIIIBAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAAAQwQAAIIIBAEAEAwCACAYAABEMAIAIBgAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAEMEAACCCAQBABAMAgAgGAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMAgAgGAAARDAAAIhgAAEQwAAAi2CkAAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAAAQwQAAIIIBAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAAAQwQAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAACIYAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMAgAgGAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMAIIIBAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAAAQwQAAIIIBAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAgAgGAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMAgAgGAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMAIIIBAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAAAQwQAAIIIBAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAgAgGAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMAgAgGAAARDAAAj1XEKdhRKpUajUY0Gg2FnrvfDRqNRqlUCgaDra2trhQAwFdkJvgf7ty5MzMzU61Wn8Njq9VqN27cuH37tssEAPDVmQn+hz/+8Y/Ly8vj4+PRaPR5O7Zyufz22293d3e/+OKLrhQAwFdkJvgfarVarVZzeAAAIhgAAEQwAACIYAAAEMEAACCCAQDgeWKLtF25detWJpNpaWmJRqOJRCKVSs3OzhYKha9//evJZHI3I2xtbc3MzBSLxWg0Go1GOzo6WltbZ2Zm+vr6jh075gwDAIjg58jW1tb8/PyNGzeWlpbS6XQikcjn84uLi5cuXdre3j569OhuInhlZWVubm5mZiYYDKZSqVgslsvltra23n///WPHjolgAAAR/HyZm5t766239uzZc/z48ePHj7e1tc3Nzf3617+enZ0dGBjY5ca9H3744bvvvjs1NXX8+PGJiYlgMHjhwoW33347m83u37/fSQYAEMHPkdu3b1+6dGlhYeHo0aOHDh3q6upqaWkJh8PLy8vNOd1wOBwIBKrVaqFQuH79+vLy8re+9a2urq6dEba2tj799NOZmZl8Pr9v376RkZHmzHG5XF5ZWUkmk8lkslqtLi4uZrPZXC5XLpfL5XIwGDx16lRvb69LAAAggp+2a9eu/e1vf4vFYnv27Nm7d2/zw0qlks1m0+n0nj17IpHI1tZWLpdbWlo6f/787OzsiRMnHo3gQqHwpz/9aXZ2Np1Oj42N7XTt1tbW+vr6/v370+l0qVR68OBBJpPJ5/NbW1srKysbGxudnZ3RaLSzs9NVAAB47OwO8XmuXr165cqVycnJgYGBnQ83NzevX78eDAbHxsai0eidO3fOnz9//vz569evr66uVqvVR0fI5/PvvfdeLpc7duxYPB7f+Xx5efnmzZsDAwM9PT2FQiGbzfb09Hzve9/7yU9+cuLEiVKpdOHChYsXL7oEAAAi+OmpVCq5XO7hw4ebm5vj4+PpdLr5+cbGxvLycj6fT6fT+/fvj0ajqVRqbGxsbGysvb39nwp4e3t7dXV1YWGhtbX10KFDbW1tgUCgWq2urKxks9lKpdJcHTE3N/fXv/71wYMHqVSqp6enr68vnU7fvXv33r17LgQAgAh+qhG8urqaz+dDodC+fft2Vjhks9lMJhOJRHp7ewcHB1taWoaGhqampqamph6dLW7a2tpaXV3d3Nxsb28fHR2NxWLNkefn59fX1xOJxODgYDKZzOVy8/Pzq6urzX8Vi8U6OzvX1tbW1tZcCACAJ8Ga4P+/Wq22vb1drVZbWlp6enp2VjJkMplMJjM0NNTd3f2Fg1Sr1WKxWK/XE4lEOp2ORCLNCL57926pVGpmcTqdPnHiRHt7+86AzfnjRCLR0dHhQgAAiOCnJxwOJ5PJlpaWUCgUjUbD4XC1Wt3c3Lx27dq1a9eGh4d3Fkh8jmg0Go/HQ6FQOByORqOBQKBYLC4uLn7wwQerq6vj4+PxeDwajXZ1dU1OTjY3mggEAtls9tatW0eOHDl8+LALAQDwJPyXLIcolUq5XK5UKtXr9ccyYEtLS3d3d09PTzKZzOfz6+vr6+vrS0tL09PT169fHx0d7enp+cJB4vF4c41vOBzO5XIbGxurq6sPHjz4y1/+sra2NjEx0ZxgDofDHR0diUSiXq/ncrnmdmlTU1NHjhxxgwIAPAn/JTPB9+7d+/Of//zSSy+NjIw0nz/7isLhcDwe/+53vzs0NPSHP/yhq6urvb09EoksLy8HAoEDBw7sJoKbK4Zff/31fD7/m9/8pru7OxaLrays5HK5gYGB8fHxfzrUzc3Nc+fOZbPZ1157bXJysr293Q0KAPD0IrhWq1Wr1dnZ2bm5uYcPHxYKhWg0OjIy0trauvN6iFKptL29vbKyEggEJicnx8bG+vr6nvLRFwqFlZWVv//975cuXbp8+fLExMS+ffsey8ihUCgUCh09ejSdTmez2Vgs1traWqvVQqFQJBIZHR19dDPgzxmko6Pj5ZdfXlpaKhQKyWQyGAxubm42Go2Ojo6RkZHmo3JNS0tLd+7caTQaY2Njzf3UmiuS3aMAAE8pguv1erFYvHHjxnvvvXfhwoVMJpNKpV599dWurq7W1tZAILC9vb2xsbGysnLlypV6vf7Tn/701VdffSYRfOfOnXPnzl28eDGXy21tbTUP73EZGhoaGhpq/nlra2thYSGZTMbj8cHBwV1O08ZisfHx8fHx8eZfs9lssVhsbW3t7OwcHBxsHm2j0ahUKnNzc9PT0y+++OK+ffv6+voymUy1Wn0ss9oAAOwqgsPhcCKROHPmTK1Wu3z5cmdn57Fjx15//fVkMhkKhQKBQK1Wq9Vq5XL5o48++uyzz4aHh59JrnV3dx89enRtba2jo+PWrVtPdDuFra2tmzdvViqVvr6+ZDLZfNDt37WysnL37t3mZhHxeLw5rV4ul2/cuLG8vNzb29vb2xsOhx8+fPjJJ5/09PS88MIL7lEAgKcUwc3FAH19falUKpfLHT169NSpU/+6hjUQCFQqlXQ63dnZmUwmn/7RN6dUo9FoOp2ORqNPNIKLxeLs7GxLS8vevXtjsVjzl4FAILC+vr64uHjnzp379+8vLS3NzMxEIpFUKtXW1raz4cOOtbW1+fn5/v7+/v7+5o5ppVJpaWnpt7/97f3798Ph8KeffhqNRsvlcigUmpqacoMCADy9CG6q1Wqbm5v3799/5ZVXDh061Ey6RqNRr9eDwWCzAtvb2wcGBnp7e5/VU1z1en12dnZzc/Pw4cNP4hgajUZzuUIul7t37140Gh0eHm40GrVarXlCVldXb968efHixdnZ2bW1tYsXL7a2tk5OTjY3VtsZpLnMemlpaWFhoa+vr7u7u1wuRyKRYrGYyWR+97vfTU9P7/zQtra273//+8eOHXODAgA87Qien5+/f/9+vV4fHBwcGRlpVu/29vbi4mIqlers7AwEAs0FEr29vc9q9WqtVpuZmQkEAj/60Y+eRASXy+VcLnf58uULFy688847bW1t29vb77///qlTp5oP4fX398fj8YMHD37nO98plUqDg4OpVKq5lcTOIJubmw8fPvzoo4/efffdDz74oPmd/v7+Y8eOJRKJgwcP/upXv9rY2Nj5figU6u/v/9dX0AEA8DQiOJPJdHd39/f3p1KpZgQXCoUbN25MTEw0I7i9vT0WiyUSiX/9r/+noFKp5PP55eXl7u7uvXv3trW1FQqF5sNnm5ubhULh8OHDvb29uxwtHA4/Wq5NwWCwuV3a4ODgSy+9lEwmh4eHu7q6dr4Zj8fj8Xh/f//njNzcUyKRSIyPj7e2tvb19R04cKC5pqK5IfGZM2e++FJFIs/kJAMA/M9F8PLy8t69e7u7u8PhcK1Wq1Qq2Wx2eno6nU6PjY0FAoFnshR4x/b29vLycqVSaWtrS6fT9Xo9k8lMT08vLi4+ePDg7t27b7zxxu4jOB6PJxKJYDD46IfRaLSnp+fs2bNnz5790scZj8dHR0dHR0d/+MMffrkRgsFgIpHYeXszAABPKoI/++yz2dnZer1+8eLFfD5fKpVu3ryZz+eHh4efk/1r19bWbt682dvbOzw8XK/Xr127tr293XzNRCaTuXr16vr6+u5H+/a3v10ulx/vJmuPSzQa/cEPfvCvE9UAADy2CK7X69VqdX5+fmNj4/jx4319fZFIpF6vb2xsFAqFgYGBf2sCuLmsolKp7PL7wWAwFov19fUNDg5+/jez2ey1a9c6Ozs7Ozvn5+fL5XIikRgcHGxpacnlcplMJp1O7/44R0dHn9vrFA6HDx486H4FAHiCEVyr1ZrvhgiHw6+99trExESzJg8ePDg/Pz82NpZKpXb/Mz7++ON33nmnUCjU6/VdBl9/f/8rr7zyhRG8vLx8+fLlo0ePhkKh6enp06dPNzfWTSaT+/bt+/GPf+wCAwCw2wje2Ni4efPm2tpaLBYbHh7emfeNRqPd3d3Dw8P/1j4MJ06ceOGFF77ETPAXfnNlZeXy5cuNRiMcDvf19RWLxWKx+Oi7iHfjrbfeunDhwn/elYtE3njjjdOnT7uJAQAeTwQ3t4Aol8vd3d07r0oOBALpdDqRSKRSqX9rTfCjLx9+XOr1+vb2di6XW1tbS6VSg4ODiUTiypUrCwsLx48fb21t3f3y2UqlUiwW/xMjeJcz6wAA7CqC8/n8zMxMNBodHBzceTVa4P+tmv2n/ROeiXq9vri4uL6+nk6nf/azn33jG9/IZDJvvvlme3v7m2++2dvbu/sI/uUvf/mLX/ziP/HiPSePJwIA/JdE8MbGxieffNLe3j46Ovro3rSPBvHuXb58+erVq6VSaZczl6FQqLOzc2Ji4nNemVar1e7fv18sFicnJ7u7u2srkUMAAAfzSURBVNvb22u1WiKRKJVKc3NziUSiWq0uLCwMDQ194buUW1pa1CQAwP96BJfL5bW1tTt37pw9e3Z0dPTLhe+jSqXSxsbG9vZ2o9HYZQSHQqFSqfQ536nVardv3y4UCkeOHGlvb29paUkmk21tbbVabXt7u1KplMvlhw8fptPpjo6ORqNRLpfX19czmczQ0FBXV1c4HH4e5rMBAHheInhjY2NxcXFhYSGVSu28LfmrOHny5Ne+9rVdFvBOB3/+eobm25LX1ta++c1vPvqUXiwWa74d458aemNj4+OPPz537tzPf/7z06dPJxIJ1x4AQAQHAoFAJpO5dOnSrVu3Pvzww3K5fOPGjd///vezs7MnT54cGRn50j/jSaw3qNfrm5ubyWRyamqq+QLnUCg0NTW1sLAwPT3d19c3MDAwPj6+08elUimTyVy8ePHMmTOHDh2Kx+PPdiZ4dXU1k8lks9mtra1SqVQqlQ4cOHDixAl3JADA047gcrm8srKSzWZbW1tffvnl/v7+UqmUzWafw80TwuHw/v37Ozo6Dhw40NwTLRKJnDx5Mp1Or6+vl8vlSCTy6JYUkUiko6Nj7969z/zNw41Go1arra6uzs7ONvd0y+fz9+7dy+fzPT09vb29bW1t7ksAgCcq+OgqhWq1WiwWK5VKtVqt1WqRSCQSiYTD4Vgs9rw9Olav1/P5fDAYTCaTwWAwGAw2F/5Wq9V6vR4KhVpaWqLR6E531uv1YrH4f+3dzU+TaxrA4fJR+krB0tICRS0FiShEEd0QY1joxpXGuPEPNHHrzj/ArVEx0SgCfmJT+SjUUijlLbN4E+KZMzPJZMZzQK9rRWjTxZMufmnu9362t7eTyWQikfgbZ4KjqeU3b94sLy/Pzs5mMpmtra2HDx+ura2dOnXqzp07hULB9xIA4Kf6wy/BnZ2d/9V9yH+jaIPEH3K+rS2RSByuNP6nlzo6OpLJ5FEYBd7f3y+Xy/Pz8/Pz8zMzMz09Pa1Wa3Bw8OvXry9fvrxx44YvJQDAT49JR/AXi36xrtfr9Xo9DMMo6JPJ5MHBwdra2t7eniMCAPjZOh3BX6yrq2tsbOz27dvXrl2LppZbrdbm5mYYhrlc7nCEAwAAEfzraG9vTyQSg4ODfX190TNwzWZzYWGhs7Pz5s2b/f39jggAQAT/moIgiJZaVKvVz58/b25uFovFubm5vr4+hwMAIIJ/cS9evHj8+PGVK1cuX76czWZ/vKQaAAARfCSsr6+XSqX3799vbm5Gl9LF4/FUKjUxMZHP54MgWFlZqVarjUYjHo9nMplkMvnt27ednZ0wDOPx+NDQ0OH24kajsbCwUKlUzp49OzMzMzQ0VK/Xu7u7//cr+gAAEMH/H2EYNhqNcrn89u3b58+fl0qlWq0Wi8WCIBgeHg6CINrw8P79+3K5XK1Wt7a2xsfHR0dHv379WiqVKpVKT0/P1atXowje29vb2Nh49epVEATXr1/P5/M7OzsrKyuFQuGorWQGABDBv696vb60tFSr1fL5/PT0dFtb2+GCs+hZtyAIGo1GIpEoFotra2sPHjw4f/783bt3L126tLu7++zZs2w2u729HX1aqVRaWFiIx+O5XC6dTtdqtQ8fPnz8+DGdTh+XVc0AACL419dsNjc2Nra2ttrb27u6urq6ujo7O/v6+lKpVBAEzWazUqlUq9V8Pl+v1798+RLNNoyMjORyucnJyYODg56enjNnzoRhWK/Xnz59+ujRo1gslkqlMpnM3t5ePB7PZrP2BAMAiOAjJLrkYn19/fv37+VyObqCbnR0NPqjo6Oj2Wzu7OycO3fu3bt35XI5m81OTk5evHgxFotNTU1NTU0dxvT29vbS0tKTJ09+/Pzp6elbt24ZCAYAEMFHSHt7+4kTJ1qtVjQKHK34/dHAwEAmk0kkEqurqysrKxMTE6dPn/7z53R0dGQymfv378/Nzf34/2Qymclk7AkGABDBR8XOzk6tVtvf3z99+nShUIjGIbq7u/v7+7u7u6P3RHt/Y7HYysrK4uLi7Ozs0NDQv4zprq6uQqFQKBQcLACACD66qtXq+vr6/v7+hQsXRkdH/93bDg4OWq3Wly9fFhcX7927Nzg46OgAAETwcVUqlVZXV6empv7zuEKz2dza2qpUKq1Wa3R0NJfLOToAABF8XLVarWazWavVent7D6eBwzCMxiTCMBwYGIjH43t7e58+fdrd3U2n0+l0+s9zwwAAiOBj4+TJk5VK5fXr181mc2RkpK2tra2tLVqLViqVwjBMpVLxeLzRaCwvL8disWKxmEgknBsAgAg+xvL5fBiGnz9/fvjw4draWhAEqVSqv79/eHh4fHx8ZGQkeipuf39/fX19cHBwcnIymUw6NwAAEXyMJZPJgYGBYrEYXfmWSCR6e3vT6XR/f38ulzscFA6CYGxsrFgsZrNZEQwAcGS1HRwcOAUAAH4r7icDAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAAAQwQAAIIIBAEAEAwCACAYAABEMAAAiGAAARDAAAIhgAAAQwQAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAACIYAABEMAAAiGAAABDBAAAgggEAQAQDAIAIBgAAEQwAACIYAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMAgAgGAAARDAAAIhgAAEQwAACIYAAAEMEAACCCAQBABAMA8Pv6B0aVbh/tHasbAAAAAElFTkSuQmCC)
Tóm t t lý thuy t và h ng d n gi i bài t p V t lý l p 11 bài 1: Đi n tích, đ nhắ ế ướ ẫ ả ậ ậ ớ ệ ị
lu t Cu - lôngậ
I. Tóm t t ki n th c c b n: Đi n tích, đ nh lu t Cu - lôngắ ế ứ ơ ả ệ ị ậ
1. S nhi m đi n c a các v t - ự ễ ệ ủ ậ đi n tích - ệt ng tác đi n ươ ệ
a. S nhi m di n c a các v tự ễ ệ ủ ậ : Khi c xát các v t nh th y tinh, nh a...vào mi ng v iọ ậ ư ủ ự ế ả
len thì chúng có th hút đ c các v t nh , ta nói các v t sau khi c xát đã b nhi mể ượ ậ ẹ ậ ọ ị ễ
đi n. ệ
b. Đi n tích ệ
- Đi n tích đ c dùng đ ch m t v t mang đi n, m t v t tích đi n ho c m t “l ngệ ượ ể ỉ ộ ậ ệ ộ ậ ệ ặ ộ ượ
đi n” c a v t. ệ ủ ậ
- Đi n tích đi m là đi n tích đ c coi nh t p trung t i m t đi m, m t v t tích đi n cóệ ể ệ ượ ư ậ ạ ộ ể ộ ậ ệ
kích th c r t nh so v i kho ng cách t i đi m mà ta xét có th coi là m t đi n tíchướ ấ ỏ ớ ả ớ ể ể ộ ệ
đi m. ể
c. T ng tác đi n - ươ ệ hai lo i đi n tích ạ ệ
- Có hai lo i đi n tích là đi n tích d ng (+) và đi n tích âm (-). ạ ệ ệ ươ ệ
- S đ y hay hút nhau gi a các đi n tích g i là t ng tác đi n. Các đi n tích cùng d uự ẩ ữ ệ ọ ươ ệ ệ ấ
thì đ y nhau, các di n tích khác d u thì hút nhau. ẩ ệ ấ
2. Đ nh lu t Cuị ậ - lông - h ng s di n môiằ ố ệ
a. Đ nh lu t Cu - lôngị ậ
L c hút hay đ y gi a hai đi n tích đi m đ t trong chân khòng có ph ng trùng v iự ẩ ừ ệ ể ặ ươ ớ
đ ng th ng nôi hai đi n tích đi m; có c ng đ t l v i tích đ l n c a hai đi n tíchườ ẳ ệ ể ườ ộ ỉ ệ ớ ộ ớ ủ ệ
và t l ngh ch v i bình ph ng kho ng cách gi a chúng.ỉ ệ ị ớ ươ ả ữ
b. L c t ng tác gi a các đi m đ t trong đi n m i đong tính. H ng s đi n m i Đi nự ươ ữ ể ặ ệ ỏ ằ ố ệ ố ệ
môi là m t môi tr ng cách đi n. H ng s đi n môi cho bi t khi đ t các đi n tích trongộ ườ ệ ằ ố ệ ế ặ ệ
đi n môi thì tác d ng gi a chúng s nh đi bao nhiêu l n so v i khi đ t chúng trongệ ụ ữ ẽ ỏ ầ ớ ặ
chân không. Công th c c a đ nh lu t Cuứ ủ ị ậ - lông trong tr ng h p này là: ườ ợ
Đ i v i chân không thì € = 1ố ớ