The group responsible for the removal of cations in ion exchange resin is

Draw lines of symmetry, if any, in the following figure<figure class="image image-style-align-left"><img src="data:image/png;base64,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"></figure>

Identify the correct lines of symmetry in the given figure.<figure class="image image-style-align-left"><img 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Find the number of lines of symmetry in the given figure.<figure class="image image-style-align-left"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIgAAACLCAYAAAC6LtH8AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAAhdEVYdENyZWF0aW9uIFRpbWUAMjAyMjowNjoyMCAyMjo0OTowOT7YLkAAACOYSURBVHhe7d1XrDVVFQfwAWzYe69YUeyKIEaMFY0aEzUWfCBGnsSoITHqA5oYfSL4oC+KRmOsoNg1Giv2CCooFgTsvTewH+e3vf/P7TBn7jn3njn3fB/zT3bOzJ5d1/rvtdbeZ869B81aNBMmzMHBW58TJvRiIsiEQUwEmTCIiSATBjERZMIgJoJMGMREkAmDmAgyYRATQSYMYiLIhEFMBJkwiIkgEwYxEWTCICaCTBjERJAJg5gIMmEQE0EmDGIiyIRBTASZMIiJIBMGMRFkwiAmgkwYxESQCYOYCDJhEBNBJgxiIsiEQUwEmTCIiSATBjHqj7c1/Y9//KP517/+Ve4POuig5uCDDy6fuZeUO+SQQ/blT9gcjEYQzf75z39uPvKRjzTf+c53mitf+crN9a9//ZKuda1rNVe/+tVLusY1rtFceumlza1vfevybMJmYVSC/PrXv25e9rKXNR/96EeL5bjKVa7SXO1qV2uudKUrlYQ0V73qVZu//e1vzQ1veMPmVre6VXPLW96yEOWOd7xjc+1rX7vk3+hGN9pq9YqJf/7zn80f/vCH5kc/+lHzl7/8pfnNb35T7smNnFnpv/71r82RRx7ZPOhBD9qqtRqMSpBf/vKXzUknndScddZZ5R5Yjb///e9lUlwK18IFIc8NbnCD5sY3vnEhxm1uc5vmmte8ZnO7292uOeKII0r+bW972/IMsQ5EUPgvfvGL5ic/+Unzq1/9qsgPIcjrT3/6U8m/7LLLCjlYZ/nkikBk8sxnPrM58cQTt1pbDUYlyCWXXNKcfPLJzfve976t3Ka57nWvW1wKYUBiEEAWycQTn9ziFrcoBLn97W/fHHXUUeWaO7rOda5TrNL+jH//+99lrn/84x+b3/72t8VCfOMb32i+/vWvN9///vebiy66qPn973+/L47LoqpVlvub3vSmzQte8ILm+c9//taTFaFtfBS0rJ59/OMfnz3kIQ8xm1k7kf/7THKfvDYembVW5HLlUqa1IrMTTjhh1hJu1q6wWUu00k8r6K1eNx/GaszG3rrgWUuG2Rve8IYyr9ZCztoFcrn51/fz8luCzE477bStXlaHPSVIawFmbQxSUutiZq2Z7BVQrj1rLcesjVVmxx577OwVr3jF7MILL5y1Zner181GawUKMb75zW/OTj311Nlxxx03a13p7CY3uUmZl/l359y9n5c/FkEOeWmLtoNRwGyeffbZxdUE7YS2rv7rUuxobnazm5XYgsnlY6Eux796nmCMP+ajmeFvf/vbpSzXpcym4qc//WnzqU99qnnNa17TnHHGGc0nP/nJpiVKiTMST+Q4AOr5Q+7n5YvXjjnmmOboo48u96vCqE6cwiWTsFuxG0GKoCXoPv9KQIKtPigX4SGCrbHgzfb5Qx/6UPPGN76xedvb3tZ84QtfKARTfhNgHL/73e+az33uc82b3/zm5vTTTy/k+MQnPlGILdjcdIxGEMKxMhJYsQJYXhOE0pX5+c9/XrbEgtc+KMdq+Dz00EPLVhn0IcBrXVnz2te+tml9eSGJbeA8sq0DxhUCf+xjHyvEkFzLR3DzqGWxqRjVguTUlBVBhO9973vFUnRh1VM6wYVMMZ01CP5nP/tZIVMNbX73u99t3v72tzcvfvGLm89//vPFvel33dAnonMfr3rVq8oujnX78Y9/XNxpG2+U7bxdWIi+yRiNIMhhO7pdXIAIBEbJSOSQrA3eClmWBcWcf/75zYte9KLmzDPPLOcG68YPf/jD5nWve13z3Oc+t3nrW99aCB03ivgOA+WJPRJvbTJGdTFWk0+wWhx0EVINzxFD8EmIlMw091ma7aA/Qnd+wN2wKD/4wQ+2no4L433Pe97TtDur5vWvf30hqjOMuDpzc3/xxReXMcrfCwu3LEZ1MQRC8YAIVlIfQo5c253MK7sIKIuC3vWudzXvfOc7iyUZMyYRVzjgestb3lIOBS+44ILLxVPmjxjirb2Mj5bFqBZEYBlFOzmNuZ0H7oZritXZKRK/nHfeeWWH84EPfKBsM3dilbYDItiRvOMd7yhbV65jnmUwryyEQKDq6wef3bjL1w97fVo8au/cSSZo8nXqAyFxRYK5BLjdsvPq1lDGjomAv/WtbzWnnHJK2UEMKW8n0JbgGDlOPfXUEhgvS27zFashSU0G19e73vXKHPYSoxHEBH3RJlqneEq/wx3uUO4FoM5FupAnOR+w0mwFla2FpB3KHwLFhVyunUW8/OUvb97//vcXE78qCEi5MFZqp8QzT5aWa63bcG27nu+s9gqjEYRyfFVPyfG/vqlkkk26zw/L589jhrmEblntJK4ZQs4a9K0+ZX74wx9uzj333F27MMqz1bZT+uAHP3i5bfcyMEeWxxgzLpbXgaB+5o2VfC0cC662PKvGaC2bmN1J/L57yhaDSF1fTCAxqRRLAISmbMytd0jce6bMEBCxJpK2zjnnnOJqBJE7hXkg6Xvf+96S7LjmKXERIIH26jZcd+XTh0XL7QbjUa+FXUxMZI7a+dw+xlM41+GzPihLXOI8BUHk+9zON1uV3aNsQbJAkqvhdnYiXMpECttoQbAFUI93FUBmbqd2OV0gh8ViEQ6V2y1GJYhDL8o1AYr2tlgU3QXlOWkVSDo+z6QRSxuUHTNMScosglpxrinXeUW+t1kGxsRVvelNbypWiDsMeVdJkO2gr3X1N6qLcdws0AJM/+pXv1r8NeYvAyudMrPiRfxc0nbolqNMq923y6eddlo5RFtm62vH4mzF0bkVvlcQqIuxxow9glEJwr1QqmsWxEqjNElM4Yh9O1CglYpU2kle9yCqD91yiWlYH29tsSKLBpjmwWp4CRvpQ1ZzRP6MbZVA5r4dn9hKv57vt0EqE5hdTAJPQmWmCdN1hAwm2v3exopHLIqu/SxFJ7YZQrece8Lk4sQg7373uxc+1lfO1/ZOTPvGMgZBtBl51TBe/XpWy3AMjEqQfFlnBSCIiXEVVrVVzEznFYBsSwN5IdeqQNDGZeWxJHY0X/7yl0vcMwTK8EqBABex1gX9klcfgc1lvw5SKYL/Rw6T8engrFY4CyHPpyDVOQmoK4+A+oTjOUuwjGlVR2KeE+AS8Gc/+9myG+mu0kC+3RgyiaE2CeYzNsZzXi0oALutAgTwnUVt8uVfeOGF5bNWkGt5iT1qIA7XZUfk3QrE244oBMlCiX1YjxriEGne210I5WUfLmaTwE125zIGRiMIYiCEgC5+lIL6lNm3etVJqkHR3JbfyfihkJ9DyBuC9hFT6vps1oEF+dKXvrSV8z8gqGDWl31e+FkELOQ6FMc1k8F+fZLqxeJYB4lyfLICVr5VYDdj2ybJ3w6px/XkOwwC6jtbkU9h6nBXUpcg7m3HvSeKEDUhjR85WA/PFkE3lhoLcb/dBbRqjEe9FlYSJTHxFJEDMPkUGgUihjfbF9n2aotwKM/Red4d6Vu1ygp2PRvy16zDF7/4xUKEuDTWxnmJ43SB4KIwL32ODWMSXG934rpbjEYQChGkdq0CUpicFWn1O5k0Ub8M8yu6Iairjl0QyxTCJXWBlMptF+kjhVNc38zmAMy3vl/5ylfKttbzIYLVQNx17nTGxqguxvchFBQQsuCSO+mCNeDvh0DJYgZKqE8ymdq+3c4ycGDmJxR5scgpa3YtvjLgpq6IGNXFJOaQmHm7DuhbzSyDcoIuCpn3sowyzHhtmbQnfzfgUrgaJEVCW247LOAybn7zm5cXjo1LjIHsPllJyfzudre7/d/R/oGAUQnShdjBdrJvtYdIlG8bSwFWbXflplwfyXLgxhUtg7gP1o5L8dKzl4tZEX3JRwzkrcnoWkrgm7iqDwi06uDVuDP2sbA2gvDjzPgQQaxiykicAt3gsy7XhXosy7IEYalswREYQRyefe1rXyvj1Z+xiHvETeIe/WccORFGEr/Ol4coXcjrs4i7gXlqc0ySrIUgXaZ37000eQQscKUsgg9RFgES7uRXdTlXoWRxh29sxUSxFD692yqQnQeWRMzF4iFbFwg97zBup0A6Y192QSyDtRCEaWWeA5PKe6Uml3dVXdvuPuEJT9j2vdNVgmLFH5RsRyUOYQ26oBABtjH2WQlAgkXPTHYLltjYjXssrIUgJlK7BLFCzXpCt/LkZweR84hFgEx9q3YR6BOBkVaAyYoImPv6T8wxZNbVT0wyNlg2fcXSjYG1EITJ5zoCCjCx+GSrLkpCJEf0fXHKPFDaIkLSHyLW5Mx7KUi2Xfyin8QdY67aTcJaCNKFgA8BKIyg/fKNginIyl1WATk464J1qINcbkGqSWDXo1/9dwPiPhgfs74uK9GH7hzGxKi9xAx3P4FCEkxSLrciDpC3qsCL4sU26Tc7kTqIRU6J4rm6nfRbz6+e4zJYpi53am7rwGgEMVmKjkmPsqxqoKQ+N8JyUOQqTHgI4Vwl/XbBEijHaiHqsv48ATjr44AvbnMZRFbamjfOGtzcMjHabjCqBUngSWgIQgFRPEXUJGDqrQx5iLOsovqgDW0NfReDvMZHSXYwQ65DEGsHU4OizEu9rnVaBtow1kUWhvEi5DrczKg9mDSBUZQ0NKGUgSElIV3fKg0Ju9DWkGUwJsLeLv7QNt/fHZv5WdEUm+B7WRgbckRW20Ef+luk7G4xGkEM3kGXiVtlEgsxjyTzAs0uKLLvDIKlQp5lQdBRjPrz4gBjN5ft3l9dB8gq312NjfFtVA8oIWlRpDwzjkjduvL6TipTrvsZxML4gm6nv7brtrkI1NlJvXVjTwjCXPsZZr7d3Q6shkDTOyNeMfSXihb51tSqV44ixDhSn/UBfTgPmRckIl/fsX/6WAbGYMckKN10rIUgTCE/nWCRu+F+7Bwozy5ADEHYObSqXZFVra7y3gXxfQszG6jftzV2T+Hpn4vQX4LSGvpgneYFifH7NXx/Y6z1WAL9mo/F0B2XdrgI49kpMg9zn+e2V4G1EARMKErh85n1CJbAKDHJCgthxAWeKx8FKlMrS7uElD4ojUWgAIqAxEFAecr17bK0PQT9JFZBGsSTuqjn04WxGxs57Aa1HFgk8lo11kIQwqSEvKuBADH1JknAhE2BBJctLxOc3UNgxbAynke5hCQppy/PtRHLU6MWqrqS43buLvX7YCwhVMaHfEjVB314Zm7prw/kYQz61X/XGkRe3XzziCXWvjGR1aqxNgtSA9tNCAiGDyd8QvdvQO5973uXyeY9C6QICIWS4sPFJpJDqrSprjp9KyrbUgJ2zdp4F9bbYsah7T44/9APRRmrN8zEQ2KpLqnmkawPiX20a7xdJSOP/L54RT8hjgCbvFaNPSGIWCKToSjfbVAaF+Jtrk9/+tPlOeEhhB1GIP7wVXz+WpFtpyN675IKJLXnfZK+gBIoF7kQgdBjCdQVU4R4tdUCfejLag3B5JmL+KeGNpcNXEG7cYOB8eqrz1KxfPe///1LmVW4rD6shSAmSLAUjvWuY9oJMs/j05GD0uIC5AeEQBgEqU7uJeW0pa42+oSqjLKgbUSiaD+f8Os/dbSp7RrpU311EBQ59GXMEPdjjvNcT9e6ZAHoz3VXydqWuuNBYmSOBTFvadVYmwWxIpHBVpV5Zq6Z9+6OJYjiuwIDKxS55oGg5tVNuxE4RVI0pXtGgV0l1ogiU15CmhAD5IU0NcjA2Ov2tWcMWSRdJc+bh3L64Fq65Fkl1kIQAmE9CJEZ5+8RRZzAPCKIMq4JEFxTRJ+gPbN65kFfrAOFdJVNsEnaplz913GLuvNiEe15JrnWjk/10+486MfK71sQ80D5fQSIlSQjfZpr1y2uAmsjiJXAlPtq3cvALId/XEjRFGpyAj6HYASIQCwOZXVh1YgzIOSSwGdeAkrbNVKWULWDJEihrDEOKRgSu4TYoF7+qIwFMM+6sQSUuqoVb8EJlM1RHJTFtUqMRhBKIMSsRMK0yggT+/l8P3f08wICtXoJXhkCFHQy4+7nBXzavPOd77xvFwAULOh1oEb56tew2/F3S2oLIdgNWeIerMw+hCDmgRBdGPe8v1qUuiHzbkE+frtjrIJsQf6qMaoFYRUIhdIoEMtNhgIFeZSiDKXUZPI3Q8QoOY63KmNdWBaEslpCBtbIM1tk9WxbEUGfyBhYceoqHyUpZxUiDaIkSK2hHXWRLVagWyZAnC65jEm/xquPISulj7hPlsG8LR7XFkoWApAXuZkLsvYRdrcYlSCEyBoQCKGF4VYoRciLwOVZEQJGgogbIBirDghAHsFwPa6Zds/FNZSMUPnT1tqmsIAwJQRBwpxtpK7xSFGgfhJ8ypOMAelYLW11oY6F4LkxqqsP9+ZiPGm/D+lHO8hS9911TeZHZqtyWX0YjSAmFJNtAq6ZXsokWCuBsJHDJH2yKBTu3kqjCO3EyjDfXId8ggP5Uaz25OsPGWvrAYSuPWXspCjNtbGEhDXqfOMxB5BvVffFR54hZ1Y9GA9ld89L+qAPYzcu47UFtmjM02dNBmVzNjMWRrUgNUyW6SQ4n13hZuVKflnPXTD9VjmrIKBVhzCU0R4QpDjGH5jzn6b8Ms41InURF+HPOuQP0rkWOCMnaC8wJqRGPIr3THKvHlJ3oY7xe07RxipOoGjuYhGoY5zq1BawC/Ko468xsDaCEBy2J3jsglAII3EAK2L1qudnEH7MFIvgOYUSTH50tQgozsvR3bfSKdq4tIeY4oXullE+txSXM8/FzIO+nRKvCsag/wOGIFkVVn7cQmCyCQKVY2EozM8dkYNwa3fBimiHdRGQ+lzEfOsTCfWvn8BKRzh5yIOAXbPtuWfIbbzGKLYw7hqeSV3os+vydgNjNU5uN2Tv63e3WBtBAiuT8OtJ+ZshVicTHDdiVecvHxIsa1KvFPWQhL9PEIhg20FcUJfTF6ulP0LP8XmXICFWlIBU3YDT+Oy4+rbl5oVUsUCrQGTgU59dsq4CoxKEwAy+Fgih1ubdM8QwQcpWx56egkyeYClUqgniOWUKaq1qxOsLNLtIm6Bv7agv1e13wZwbA4KpE3eJXIH2kLWPIOZmS92dhzrGLl8fxrcojEVf2rMzW2T+S6NdAaOgJcGsDQRnj3jEI8q/YG8FsS/pNqnO6163k561u42S6vKtQMv/+W8FXq7ltwKetSv0/8rVKfn1s1ag5d+hS61yyn1fnfq6vu8rZ0ytu7tcfhtozw477LB9ssgzfavjWbvdLnVTJ2Xq+3n5rZudvfKVr9yS/uowmgXB6nvd617NXe5ylxL0WR3OG7C+RjvBEj9Igs06lrjnPe/Z3OlOdyqmvQYLxP+yNLFG2le/dkVWbd9qBv1yB8xyVrAkv4Z7+YusbP0aV18QztL5qqGV+VbOf2H85mEnJdYSnO8EscKrxmgEAQq6613vWuILxKAQuw7xgnvKFGDm5RvXzD9lU4y/x+E/LHAlNShUfaYeoZyuaou5Vx8RKd5z8Ey+enEx+nT6Gr9NcV3lgTrGL37oojbryEFBFgNCgTnkPAQRuFd5xhw3p888E0RnzH0YIuv97ne/sphWjVEJAve9732LJTE5+3oCJSBnG7aOSJO4JLubCECEbmV5xn9na0nglJPVD1at1ae+dgjSc0k9ZKUUijQWfYQQ8kI6z7rQlnFL2lFWOdchSAimLSnoI13KBtrSd9qdB8/Mh/yMKWXV9ffRyHPVGJ0gRxxxRHnrycpyoMXUUg6lCegICgkcLNm12B0gRA0CQCSkIhgKQBQrFhlsP5lp5GBFEEu7nuuDZQqZCFU5B2DORLgEbRK6MrVywYrOYRlCSMYTRNE+jaHeAckzHwjp5dkxGQOEHMirjPsQNgSooQyrZKwpS5asJhmvGqMTxApDkgc/+MHlnnAIjT/2d0i5EBbE6pconDWI4AmBwD1Tz3NKQARtEyyyEGhAaMqppwxiEag2KVq++rbQCMIa8eHKdpWirB2LcSurnraVYxHlB8pqC4lAGdcUKL9u27WEHBSubhaGucgzDyn1jJ+7DblAWW7cUUH6XSUOeWmLrevRgPWE+5nPfKYImKLdR4m1gCKMfFrdkvLqIY9yhEQ5BGj1+1RGPStJGSvaVpRlYgUQK8TzqU/1AEnVV09KOcjYjFcCKxaMx3PQt/u0A5SGnLE6nlOq/Cgfecyl2695iM0sAnILyc1DUh6pn/KUpzQPfOADixteNUa3IGAF3f3ud2/ucY97FOEQCFIgDuESniCwXnkJ5AhAWQqMUMBnlEFpcTnKylfWJ1JZ6e71FQXoQ5/q6Ec5p6UpVyNkqhO3po6xxzqYj3FTrE9jVxZRJeNJe+Zj3LEW6mds6ijLaiK3uvKMzcLwzCeC6fuoo44qMh4DayEI5fk6/bjjjiuCAxOz+8jKJyxCIjAWAwifAk2e8OTLk3KtjtUluaYUwidAdaJcUMdYKBI57GKMy5iUkbQhDUGbTD1FdVe9MWlfG4inTfcQ1yAvBJFYj7oN19pFQO5NX9riKsmNzJRBLLsXRwnyx8BaCALM32Me85jmsMMO2yccikcI94RkhbgnDKShbMojdIp1zcq4Zm61qYx6knoIZQXHhEvy1RWwRsCeE7iy+gSkQSLPa1C2Z3muT/VdA6JEqZTJYiWekqd8ygbGYfzmwg0q14U2QxzlHRGINbRlzAj+xCc+scRPmcOqsZYYBCgZIQgvPzGwQqwmiiIggiZUnwhg20ZAdiWUAwSRlXj44YcX84tMvrSzpfZaAMukPVYF7ICU1b+27aRCQCvUAZU2lZPv2rgQBTl8OrTz3D2FIBalacNzJAftx3rFkiG/scRCkYWtv+BdW8aqjOeBcgELhJAshv64Qp8C/+c85zlFNnX5VWJtBAGTIFT/n8WWl/AImvAJmVCtdquK6VSWMhEkuxwKUFayPc5KRTZkQSAETB3PWBeflBBCgbLqIaNx2Fl5RmFWql/4cUFIZMeTXY95IBVFGSslJxClSM/NLaiV59o8lTcu1kNyTdHaQKy6DmIjkwXgHx+RyQMe8IDm6U9/eiFaXNgYWCtBgBAoUCJggiJkiqJQguUOKIyVIQyKJDjkoDwrLZYGidwTqsTEqxNkNSurD4qIdWARfKYtZUNUZax6Y0yA6blxqKev9G9Hw2opV5M4Kz5jBoqnUM+RDWljaZQxV/JQh2yQT3mWF0H9qtApsD82/PjHP770MSbWbkFYCBMmSJNNcAmUJ99zAsq3pe4pzSchUqjn6hEQ4crzDAkIXFmQD8pI6lCysqwDRemTcjMOzyhZHsLpG9SjcOU8Tz+sBuLnT4hTsJR6+lVOXfGDMWeu2tGf+air7cwXObStPtKzmJ4L9hHEznBsrC1IrXH00UcX9tv2WkHxvwRDSISBPIToPoqKGQeCQjbP1e0iqzJQT3kCj9XSX5ShHfDpHnGs5hra8MzYbHO1b2zcpbfF5CEA6+fTqpeUUzd9s5AIkfl5HjIhDOKAsbk2F2M3HrHUox/96OJy1oGD2oH9b3+1RuQ/PJ1yyilFKIZB6VI9pDrfikImppnA+GZWJkSo61ISJSAWZcdUS+6V4x4AISmCq2DGWaFYAQds3THl3ifkmfu6X+iWq69rS8NSqhcoJ3mWetp+9atf3Tz84Q8v81kH1h6DBFaSFcVsCiitJLsWK4PyJYqX75pwrFarCSha/ewOIMIH9ZQlXLBaowR5cSlWvXtxBTehnrGxAK5rFxjkvi8/1kBb2kS2jAHqOiyJZGy1FVHGGJ70pCcVorFC3OEznvGM5slPfnIhB5KvA3tGEAqOOfZ2OSEQkDwBH3Oa4FRZynKGQpAEWhMk/+aMZQlZ+HtCVI/A5UsIIo/V8mkFIybrQRkshnrpMwSRjE27IWmtbDDeEFBf6teKh24dZcxH+ZSzIMQpygrUnd9wKyeeeGIZa9zsOrAnMUhACMcee2zztKc9rZxfMPO2jwRFgRF2BGdVER4FEqjV6RNRpEVWVcihXlxVdhpISlnG4VmtWG0njkmiQJ8ZVw6+tBUic2PzFGoMytUkUlYbSHjBBRcUgtrKitkEpfpZJ/bMggChW5XeZeD7bX1jSaxkiiIgAqQEgpfAp2dAUZRRWxBEkCCrNgrVp6QN7Sqnf31CyJlr9WJVpOxklOEimHyKRXiKNV7lWDXElaePWD2f2jMWVid9gHHJ4wLVYTW5msc97nHl2bqxpwQBgjFxb21RsoMggSfXQ+CACJ7Jyzsh8ghefZbEfb3iI3DItZXJXMelIARlq8+UU0hWs2uKA/XlSdoQHCOj/sUZvnF1xG93o2wsGfI5ZFMOWBNvfSFTiKFvyBj1Lx+JtHnyySeX43T97AX2nCABYRI85fu3YBRux2IVWkUUm9VOgIROSX1EgL5rbVOwZOU7OaUsyvBJgdquiQbqK68coiaPBWGxrHYvH4mdHPkriySUrS/lJGPPwVsIHtTjRR4vOb3kJS8p3185GNP3XmBjCEIotbm2s8n5iHzfWBK2QNK21DNCt8rUpdS4F+gjCFAa5VCSNtxrRxsslva1E1fkGRgXsipHWcaiDFKwbKwHAmvTWFyHUEinTQlJQhjlMrZ6jL6Ue/azn13cCsKtO+6osTEEAUIX6NmVuKbEHEhRAsXGlXhOAYRH6EB5uSZwRKufh0A+xTrIpQ2WyzZSfGCFy+N69Ml6aYvCWQVtUTgFy1MHCbhFedr1HHyKo4w/Vkkb2g6ha4IYr4XglPSEE07Yc3LAnh2UDcGQEOP0009vzjjjjPJaotVMcWIQqxkZKCU/ouYeCN4uCAg7qzhnHaCctijSzsm9NhHTmYx/h6osRerHm1pcnjYS64Skvm5HAvELUHL66V6De+PRLvLHRco3H5bjqU99anP88ceX603ARlmQgNCsTO9aUpQfblMCxQgI+WTKp1i/nLeCWQMpOxExC8Lw81nRgDiUIZ+yHPuDvwyAXIigH8rzyaLog1tzzxpE4cam7bSffOi79qmOuanDGiWPexOQIgfibQo2kiAB88rE2/9b8UiS7SjhErRYRRmxgDyrUazABYn8WQnuA3kST1AIUmUFu0YYyT3iaMc965R2gygcAbkJz7gj5ePGUgZyjdQsg3LIljnY2bzwhS8sh2Hciv43BRtNEIqMpUACsQKSIIVg0uoW7VtxcRvIQ0mshE9KQA67DGbdPaLUwanVzH0gCmVrC6JwecahrGvEYKEQWDshVqyLcYOyXWXrX1yijnHbpTzrWc9qHvrQh+774dgmYaMJAgROIc4u8rod4TpfQBY7HNYiASml+6RQiHWwpUUE+eooJyGA1YwgFJwYhSI9Q06WhqLdS/pisZRXDxHU0xeLoL5xSyxL+pKUMQbfOT32sY8t36087GEPK+UQcNOw8QQJCFtwR7D5EoxFEFiyHJTGwnAvlIpQAk9KEcwSPiVThHLIQvEU5pqyIT9n8IyyuTcWC4m0hQyScu6V0zbXwB3leyEE0x/rpQ/tI7p6Rx55ZPl6wQGYY3T1zW8Tsd8QJLA6+WxCZgm8hyEu8bJOdjQCT8J3OsucU7QVD9wSUinHGgQUxBJxZdwUxQuGKdAfsqFgCpe4EK9EcgnIoiwLghReBdQfUmpPXwjIqtnCnnTSSc3znve85phjjiluatOxkdvc7WDIFGbHYYdz1llnNWeffXYhCWXYESAEZSqHVAgRKyFfG5TH3Fvx7nP0zlpY+ayBskhI+XFliOVlp1gUykcw22F9xDrJQyZW71GPelTzyEc+suzMjG+TrUaN/ZIggaGzEM5JKNFKR5Tzzz9/X2xAwRRLaYhgR8PNIAfTT8mUTlkIp4y6FIgsUbTrlAsoWn0Bs3KshjZZE1bOD5q4Htesh74TG+0v2K8JUkMgKmj115vPOeecQgAWRRKrIBLlUBjX5DmFUygRUDwSJdhkCVgKn4iAIIAQoE1WRl2EYqW4DG6Jm/KmPnfDkim3abuTRXHAECQwHWRw6HXuueeWA7D8DMJKRyQpQWesSEiSz7TlmvKBNYproHBEY40EzayDM5f73Oc+xWIIqJXf33HAEaQLVgAJmP/zzjuvkIX1ELuIOQS2AleoCVKLxT1iOLdwkkvxrIQfLrEUrEYszIGGA54ggCSCTHFCLAjSxJIkeB0CktidSLEg3FFikxyOHWi4QhBkHkwdeRYRAVJIByoR5uEKTZAJ2+OKtRwmLI2JIBMGMRFkwiAmgkwYxESQCYOYCDJhAE3zHyaDfhgqy9+fAAAAAElFTkSuQmCC"></figure>

Identify the correct line(s) of symmetry for the given square-shaped figure.<figure class="image image-style-align-left"><img src="data:image/png;base64,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"></figure>&nbsp;

Find the number of lines of symmetry for the given figure.<figure class="image image-style-align-left"><img 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"></figure>

The group responsible for the removal of cations in ion exchange resin is

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