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Q.

A compound used in making nylon, contains 43.8% oxygen. There are four oxygen atoms per molecule. What is the approximate molecular weight of a compound?


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a

36

b

116

c

292

d

146 

answer is D.

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Detailed Solution

Concept: Nylon is the synthetic fiber. It is a polymer.
Let the molar mass of the compound is M.
According to the question, it contains four oxygen atoms.
Therefore mass of 4 oxygen atom {"mathml":"<math class="image_resized" style="width:104px;height:11px"><span style="font-family:Percentage of oxygen in the compound {"mathml":"<math class="image_resized" style="width:70px;height:11px"><img src="data:image/jpeg;base64,iVBORw0KGgoAAAANSUhEUgAAA+cAAALrCAYAAACcS/ZzAAB3xUlEQVR4XuzdD+R+Z/0/8JdMMhmTmWRGkvlKIkkmE5NJZmKS5CNfkswkI0k+JmOSSTJmZiYzJpP5mkgmSSIzkyTykUxmzCQzE7/fee3+nPd97us6932f+77Puf99Hg+etr3v65zrnPv9Z/frnOtcVwQAcO7e2+SD5RcBAACAcb2nySebfLnJw02eafJyk7eb/L+r/32MfhOz4+sGAAAATsLNTe5t8liT3zd5J+oi979NXmny8yb3zDY7KvdHfcyKcwAAAI7ap2N2V/zPURe0bf4Vs4I9i/HrZ5sdpduavBX18SvOAQAAODq3NnmwyT+iLmLb5F3zx5vcfnWbY5dD8HPIfXkeinMAAACOSt5ZzufEc2h6Wby2ea3J95t84Oo2p+KhqM9FcQ4AAMDRyEI7h6WvKsr/HbOi/JiHrS/zmajPpwwAAAAczNeavBF1sdrNs3G6y6K9v8mVqM+pDAAAAOxd3i3/RdRFajdZtOfs7KfsiajPqy8AAACwVx+P1ZO9Zf7Y5EPtBicqZ48vz2tZAAAAYG+yYP1P1MVpN083eW+7wYm6qcnrUZ/bsgAAAMBefCPqorTMIxetT9v/xeJ5rSvUAQAAYHLfi7ogLfOji9an7ZuxeF753HlZrJcBAACASeUSaGUxWiaXUjsHH2nyVszP6+8xm7FdcQ4AAMDB3B91IVomC9dz8J6YTWTXnleu255rnCfFOQAAAAeRy6CVRWiZvzW5od3gxF2OxXP7Yec1xTkAAAB794lYHN7dl7ebfKzd4MR9KhbP7U8xu5PeUpwDAACwVzfG+nXMMw+0G5y462M2AqA9r1wq7qMLLRTnAAAA7Nkvoy4+y7x80fr05WR23XPL2dpLinMAAAD25mtRF559yWHg5+ALsXheLyy+fEFxDgAAwF58oMkbUReeZZ5rNzhxNzV5Lebnlf9+80KLOcU5AAAAe/Fo1EVnX85lErhy+P49iy8vUJwDAAAwuZwALdf1LovOMr9qNzhxX4/F83pi8eWK4hwAAIDJPR11wdmXu9oNTtiHm/w75ud0pcn7F1rUFOcAAABMKu+al8VmX15tNzhxv4/F8/rM4su9FOcAAABM6qdRF5t9eaTd4IR9LxbP6YeLLy+lOAcAAGAy1zX5T9TFZl8+e3WbUk4Q950mzzR5JWb7e+dq8t//EbMZ3vMiwJeaXD/bbO8+EYvP1b/U5D0LLZZTnAMAADCZoeuav9VucNX7mny7yZ+jbrsuWbQ/3+SO2J/3NvlrLJ5PDucfSnEOAADAZPKOdllo9uUX7QaNbzX5V0+bbZLPf+9jabafxGK/9y2+vJbiHAAAgEnkkPa8i10Wmn15IGaznP+x57Vdk0PNc1j8VO6Mxf62WQ5OcQ4AAMAkclm0sshclsdicfmxKfLzGN+NsXiX//UmNy+0GEZxDgAAwCQeirrIHJK80513n3NoeE4S153gLSdY+2CTe5r8OGZriJfbr0qutz6mZ2Nx/3lc21CcAwAAMImclK0sMtfl0Sa35MYbyBna/x71vpbl8myznX01Fvf75OLLG1GcAwAAMImcsbwsMpclh4bfMdtsK3l3vbyLvSq3zzbbWl5AeDPm+7vS5P0LLTajOAcAAGB0WaiWBeayvNbkI7PNdvZ41Pvvy19i+BrkfV6Mxf19ZvHljSnOAQAAGN0mk8HdfXWbsbwYdR992XS5s1bOLN/dzw8XX96K4hwAAIDR3Rt1gdmXXId8bDnk/O2o+ypzpd1gA7lmend5uJdjtzvwLcU5AAAAo/t61AVmXy61G4ws72aXffUl1ygf6r1NXon5tnkB4KMLLbanOAcAAGB0P4q6wOzLTe0GI8v95pJsZX9lnmg3GCCXbutuu+2w+D6KcwAAAEY3ZGK2f1+0nsYvo+6zzOsXrVe7Ixa3y3XYx6Q4BwAAYHRDivPfXLSexlei7rMv62aKv7HJP2Le/o0mNy+02J3iHAAAgNENKc6fu2g9jRzaXvbZl5y8bpWnY7H9lxZfHoXiHAAAgNEdQ3Geune8l+XBi9a1ctb5pxZfHo3iHAAAgNH9JOoCs8w+ivNfRN1vmWUF9wdjNoS9bXelyQ0LLcajOAcAAGB0Q5ZSywnbpvZI1P2WyQK+Tz4T3213++LLo1KcAwAAMLovR11glsmCdGqXou63TN9x3B+LbR5efHl0inMAAABG94WoC8wyL1+0nk5O3lb2W6avOF9XLB9r8n0HAACAdw2ZKf3Ni9bTGXKRQHEOAADA2Xo76uKxm//Om07m81H3W+b5i9ZzinMAAADOwq+jLh7LTDX7eevOqPss8+xF6znFOQAAAGdhyEzpWTxPaUhxnmuylxTnAAAAnIV7oi4ey3zlovU0hgxr//ZF6znFOQAAAGfhuibvRF1AdvPYRetpDJkQ7u6L1oez7mIAAAAAbG1d0fnbedNJ3Bt1n2VyZvlDW/c+AQAAwNYuRV1odpN31vMO+1S+FXWf3fx13vSgFOcAAABM5vpYv6TalM9JPxF1f938ZN70oBTnAAAATOrRqIvNbvpmSx/Li1H3182n500PSnEOAADApG6Lutjs5o0m77loPZ7c56oJ6f48b3pwinMAAAAm93zUBWc3X503Hc3nou6nm0vzpgenOAcAAGByH4+64OzmpXnT0eTz5GU/bY5lIriW4hwAAIC9yGfLy6Kzm3vmTXf23iZvRt1Hm8/Pmx4FxTkAAAB7keuJvxZ14dnm703ed9F6N/dHvf82OYP7sVGcAwAAsDd3R114dvOzedOt3djkX1HvO/NKzJZ3OzaKcwAAAPbqwaiLz26+MW+6laej3mcmC/YPddodE8U5AAAAe/dY1AVoN/fNm27ke1HvK5OF+Uc77Y6N4hwAAICDeDjqIrSbZ5p88KL1avmseg6JL/eRyfXMb503PUqKcwAAAA7m3iZvRF2Mtnk7ZkX3nU3ec3Wbrizec/K3K1Fvm8kZ4o/xGfOS4hwAAICDylncH23y36iL0m7y9Zzt/YUmv2vy7542bV5u8tk4HYpzAAAAjsKtMRvq/mrUxemQvNPkl00+F6dHcQ4AAMDR+WSTbzZ5qsmvYzb0/a2YDXPP/Cdmz5I/1+RHMVui7bp3twQAAAAAAAAAAAAAAAAAAAAAgB39JszSCgAA0OfGJj9s8lj5Aozp/qgL80MW5znz7RdjNhNuzoh7JWYz5OZMublkTc6c+6+YLV3zsyb3NHnvu1uyiQ81uTdm6/zm+/y3WHyf859vNvlTk2eafKfJp97dEgAArg03NLkcs8/JWSP9e/Hlo/M/Mavvno7Z5/j8PN+to16L+aojdzZ5z2yzo3Mu57GR22J2cmVhfojiPL8Bj8fsTS+PZV3ym5RL33w8WOXmJt9r8nLU7+HQXGnyg5j9oQIAgHP0/ph95s2isPtZ+BiL8/xc/t0mf436s/u6vN7koSYfjMM7l/PYSl5dWFWk7Uvewc07s2X/2+bJJh8IurIoz1EGeRGjfL/a5NXAV2K2tu/vY/aHp2zTTf6heiAAAOB8XN/k+03eiPrzb+bYivMsZssLCOVn9vx8n3efV90EzRu2eTHiUHegz+U8tpZXFsqT6WYfckj6qm/Ctvlnk08G6X+j/z3OQv3JmH0P3nfRelFeMcyh7y9EvX2bP8QJX6ECAICYfR7OG095B7b8vNvNsRTnH43lN1rzEeA8l7xBV8qRxj+O5QXuS00+fNF6eudyHjv5TNQnUGZqOby67HPM5C9Onue1Kv/APBv1+5LJr29aUH+iyZ+j3lcmf3E+Nm8KAAAnIeeuyrmV8vNs+Rm3L8dQnN8Vy0e5Ph+zyevWycL1j1Fvn8lRA5+dN53MuZzHTvJu6JWoD77MlB6Mur8pkt+QW+Pak9/j30X9fmRyYoVt5X5zOEm5z0xOynAyV6cAALim5STU347hRXmbQxfnX27y36iPK5NzcG0ib+b9Kur9ZHJ4+OfmTUd3LuexsyeiPui+TOVbUfeVyW/O/119Pe94d2dgz3/Pyevym5jfrHa2xCHJKynXmmU/nHlRZFdZoC+7g54zvufrAABwjPJZ5Pti9hhs+Vl2SA5ZnOfjqOXxtPltp90m8rN7zjtV7q891ykeFT6X89jZqjeizBRuj7qfLMrzeYGcGG6onKjhcix/xqBMFvXXipzAojz/TD7LMZacWX/Zla5HOu0AAOAYZFH+zSb/iNln1vwsmyNNc7WorEVyQuTyc21fDlWc583LZats5Y3LTWqpUt4EXTZx9KtNbpo33dm5nMfO8mDWTXDQzdjyakb7y9Am72rnm7itfA56yFCUnNXvWpDDypddsPhSp90YHou6j0z+oTO8HQCAY/KXmNcF+ZhnX6E2ZITxIYrzPNZVNU/OdL6rH0a93zY5KncM53Ieo8gh492DW1eoj+2nsbj/vEo1xhT3eRd3yDD3j7QbnLFHoz7vTF6dGuO97vp01P20+UmnHQAAHNrlmNUNq+Ss4OXn2jKHKM7LOq6bLHaXrby0ibyR2rfCU5tvzJtu7VzOY2c5hKN7UHlVaNWbkxlT/iJ0951XNMaUU+yXx1/mqxetz1NOarHsrnlO4jaFZRd48pcLAABOTXuHfVn2XZx/Jepj6ObyvOnOHo56/21you0PzJtu7FzOY2d5x7g7rv/vMbuisM/i/LmY7/dnxWtjyAnjVl0hyeSd+nO2aj6Bn3fajan7fS1zLYxUAADgvPwy6s+13eyzOM87yasmrsvHSXd5Rrt0a9R9dJOPtW7jXM5jZzmUubvuW554u/b3vorzXFi+3edUd3BTzuJenkM3T8+bnqVVV4imujCx6rmcuzvtAADgFKy6+ZTZZ3H+vaj77+Y386ajydnSy37aZC2Ztd2mzuU8dnY5Fg+kO5x8X8V5zt6d+8sZ8qYcQvC1qM+hm2fmTc9Snl95zm2munP+o6j7anMtzZAPAMB5OJbiPB9ZfS3q/rvJR5fHlsvMlf10s+lNv3M5j519KhYPIGcm7E4Kto/iPPtrn0u+q3htbF+M+hy6Ofc756u+n/lHZgoPRd1Xm3yuBADglPxvHMmEURvKEYs/KL/IVo6lOP961H2XGXMoeCsfTS376SaXKsuJ84Y6l/PYSa4D/reYd56zmZe37lcVc5kxtAXzs+ULE7gz6nPoJu/ynrNV38/8/k9h2XJqmXs77QAAjl33TtspFehZmLdrOz9YvMbmjqU4zzXYy767yXnEplIuf11mkwtB53IeOymLpr6hAquKucwYcuK5XF/7g+ULE1hXnI+9zvexeT7qc+4mR1KMbdVQ+qlHSgAAjOXbUX+WOYUCPQvzfH62e9znfkNqasdQnN8Sdb9lcr6tqeSI47K/bvIm8BDnch47+UIsdvrC4ssX9lGc79OqYe15NfHGedOztKpQzkyx9vjLUffTZox1CgEAprZqsqpjLtBzpZ6yMG+Tcz6xnWMoztc9L525dNF6fPlzX/ZXZsiNv3M5j63dFIsP3Oe/LxtLf27F+aoJ4fYxrP7QchhTed7d5HJ6y34WtnFDLP8fQhbtAADHbsiH92Ms0FcV5m3uv2jNJo6hOF83IjZz+0Xr8X0u6v7KdCcaX+ZczmNr5bp8+Yu7zLkV549GfQ5tPt5pd65yWFN53mXGHDayanKHvT2/AQCwgxxZ+VLUn2XKHFOBPqQwz6WpjGLczqGL85xQ++2o++0mv//dib7H9t6o+yyTk42vci7nsbWyWMo1qFc5t+L8r1GfQ2bv0+QfSP7wtZOBrMpYs6jnD3K570z+Eo55hx4AYEpZoK96VK/NMRToWZiXx1VGYb6bQxfnn4m6zzK5RPXU3oy6326ysM75xZY5l/PYyodj9oPSdnIl1ndyTsX5J6M+/kw+5L/ufTgnuZ55+R6UyZnbP91usKVVd+ndNQcATs0pFOhDCvMXY7ZqE9s7dHH+raj7LJPDxae2rlbMZE2wzLmcx1Z+H4sd5JWKddYd6Cnpm4kvn7fPixbXkk9E/T705Y3YfvKD/J/XP6PeZ+bFTjsAgFOSczcda4Geqw6Vx1Hmt3Ft3ZSayqGL8766psyYj6ouM+Sm36rntc/lPDZWzjA5dOfnUpz33TXPwjwL1WvRulnb2+QflpwkYRP5TMivot5X5g8xmyQOAOBUHWOBPqQwz7WkFebjOHRxnp+pyz7LXL5oPZ2Ho+63TL5Xy5zLeWwkC9DuhBA5ocXQh+rPoTjPP0Lls+Y5lP0j3UbXmHzeuztj/7rcP9tsreti+R+r/FnyPwQA4BwcU4F+b9T9lskRtD6HjWfZ5902Uxfn6yZRy3z1ovV0Vq2E1SZH0y5zLucxWE4A1i1Mc6msjy60WO0civPyHHL4hD9Ow5YN6CZn+f/Au1v2y9dyqFS5Xeb7nXYAAOfgGAr0L0fdXxmF+fgOWZznfAFlf30Z/RnpHkNGbCybbf1czmMjP4nFneYi75soC9syxyxnoMyCsj3WnOkvrywy979Rf09XJd/DL7675aKcv+AfUbf/S2z/3DoAwLE7ZIE+pDD3SOE0Dlmc3xF1f325q91gQl+Iut++3NZu0HFH1O36cuznMdidsbizfA54U6danN/S5I+xeKw5FOG74cphKWdOL7+v65LPrH8wZu/lIz2v5xCVyzEbuQEAcM6yQP9z1J+HyoxZoCvMD+uQxfmQGfkzn203mNAdUffbl74C+1zOY5CcLftfMd/R67HdutKnWJznlPzdJePKvBGzIl3hOLdNgZ7LreWd9PLrudzBtTIDfnkB7Jwz2iQYAHCG9lmgfyXq/ZbJm1RZDzCNQxbn+Qx22V9f9nFDMi/+lP32pW/08rmcxyDPxuKO8srENk6pOM/h1q9EfYzLcqXJ59/dkvSdqN+jTfJS7OfK1jFRnAMArSzQy0mI+7JLgT6kMP9TKMyndsjifOhjqfu4EZmPEZf99uVSu0HHuZzHWuVViCcXX97IsRfnOTt4fmOHPOuzLI/Hfr7pp2DITIXLkvMb5A/2tURxDgB0TVmgDynM82aJwnx6hyzO+x4p7cvOk5cNkDVU2W9f+pbxPpfzWCmftX4z5ju4ErsNBTjW4jzXLc9iMIeol8e0TXIWy/xjyuxZilWPBaxKLlH36bh2KM4BgNIUBXp5860vebNq1co6jOeQxXneWCz768u+lP325dGL1nPnch4rvRiLO8hZtHdxbMV53iXPArA8jjGSf9BcaZzJix99z5MPzeW4NijOAYA+YxboCvPjozifK/vtSx5z6VzOY6kHYnHjjW+79zi24jzXKM8f9pyMbMii9Zsml15jJicQzFk+y/doaF6M7SYhPCWKcwBgmTEK9CGPHGZhbgTofinO58p++9JX1J7LefT6WJN3Yr5h/pKOMT7/2IrzPvmMwEdjtj5d/gF7KmbD+ctjHZrcB7MJ9l6L+v3ZJLliwK6jN46Z4hwAWGWXAv1S1O3K5AzxCvP9U5zPlf32pa+oPZfzqGRx2p2lPO8oZ7E6hlMozpfJodk50cCmz09nQXmtTWzWlT9P+Tx/+b50L/5sktwuh2PBUOXPkIiInGaY+WBsXqB/vef1Mn8JhfmhHLI4fyzq/vqyL2W/fekras/lPCo/jsWN7lt8eSenXJy3bmjyUJP/Rn38y5LLil2Lbo3Z8hvl+/HtJh9q8uue14bm+wHDlD87IiJymmEuC/S/R/0elckCXWF+/A5ZnP8s6v76si9lv33JYy6dy3ksuCMWN/jV4ss7O4fivJVD/4f8UczkH7xrzeejnv0+73rn8PaunJRv09EIbR4OWK/8uRERkdMMi4YW6OuSd+EV5od1yOI8L+CU/fVlX8p++3L5ovXcuZzHhZxZ/B8xb5yF1dgTcJ1TcZ5yFsuha6JnMX+t+FbU55+FeS6r1meXu+iXA1Yrf2ZEROQ0Qy0L9CtRv1dDk4X52J/32dwhi/MhkwRm8lHVqQ1dH/xSu0HHuZzHhZy5vNv4S4svj+LcivOUf9DyufLyXMpcK0Pby8ci2gz5edr2LrpJ91il/HkREZHTDP2yQO/eYBuaXE5YYX4cDlmc52f0sr++XN9uMKHso+y3L/e2G3Scy3m8K1/oNswZyqdwjsV5GjLL9rMXrc/Xo1Gfd+bBbqM1bmny26j3sSo5aeG1NDKBzZQ/LyIicpphuU0L9CtXt+E4HLI4z5GtZX99GWuC8FXy8Yqy3770jcY9l/N49xez+2zwlZhNejaFcy3O0/NRn083uTTFOVt2xzzXNt/G5aj3tSr5eAEAwLUqP9MPGc35z6ttOR6HLM7z0eayv77kfFJT+1zU/fblw+0GHedyHvGbWGx0++LLozrn4jzft/J8usm7u+dq2SygOaP9/3TabSrXmt9kmHsOiwcAuBYt+zzWl2zL8ThkcZ6GrEJVTuo8heyj7LdMHut72g0KJ38e98dio6lnvz7n4jxdifqcuqm+AWcgr/i8FfW5Zp7ptNtWri//WtT77ks+OwUAcK25FPXnonVRoB+PQxfnOcK37LPMly9aT6d81Lov+fjGMid/HuuK5WNN3lE9Rk9Efazd7GN2wH1b9cdkrFEYefd9aIG+j6EqAADHYugs1X1RoB+HVZ+nM1MX53lDreyzTK7GNLUcBVv2W+YXF61rJ38eivNxfTXqY+3m3Irz26I+xzavd9qNIQv9IUNVpprMEADg2Kz77DkkCvTDO3RxfjnqPss8ftF6OtlH2W+ZVRNNX466fZmjPg/F+bjWzRJ4bsPa8zGI8hzbjDGkvfTdqPspM/ZFAQCAYzSkML8Sw2ZxV6Af1qGL8yHPSE/x2b607n3IrHpm/OTPQ3E+rg9FfaxtznFCuL9EfZ5tHui0G1POyl72VSaXYwMAOFdDC/OclT2T/16+XkaBfjjrirmpi/P3R91nmZcuWk/nT1H3202Ool21TvnJn4fifFyrfiDObSm190V9jt3cM286qiFXxHqvRJ2AO6M+l3NN/k8IANjcV6L+/2qZK7G4XFr++9972pVRoB/GoYvz9ErU/XazjxuN2UfZbzdDCuuTPg/F+bjyCkh5rG32MYRin9YN4c/Xp5Lrc5b9dZNXk0+R4hwAWGVIYZ5FeN865gr043UMxfkjUfdbpndd7pHkvsv+ygxZWexczmMv1l0MOHWrhrV/p9PuHKxbIiALzak8GnV/3ZzqeueKcwBgmVwCqvz/aZlcVravMG/la3+NersyCvT9Oobi/I6o+y3zpYvW41tXW2Q+c9F6uTui3q7MKZzHXpx7cZ539MtzavPpTrtzsO7K7ZTF+br/OV2eNz0pinMAoM+6zz6ZdYV5S4F+fI6hOM+Jq3Ni5bLvbn580Xp8P4m6v25enTdd6VzOYy/OvThfts5kDsM+N+uK8ymHtd8RdX/dnOr/TBTnAEBpyJ24LMxvbjcYQIF+XI6hOE8/jbrvbn47bzq6P0TdXzebFNTnch6TO/fi/OdRn1PmoW6jM5ETvpXn2c1UE8KlG6Lur5u8unyKFOcAQFcOvy3/H1omi+xNCvPWTaFAPxbHUpx/Iuq+u8lZxt970Xo8Oal27rvsr5v/uWi93rmcx+TOvTj/V9TnlN+gW7uNzkQO0y/PtZtvz5uObtXEe5nPzZueFMU5ANCasjBvKdCPw7EU5ylnEi/772aKG3DrHtv43bzpYOdyHpM65+J8WWH1eLfRGcnnOd6J+nzbPD1vOrr8H0nZX5u8GHLdvCkAwMnZR2HeUqAf3jEV55ei7r+bp+ZNR7Pu/LeZwO1czmNS51ycvxj1+eQv0pCJOU7Vr6M+5zavddqNbdXEe1M+QwIAMLV1jw5mspjOonosCvTDWlfU7bM4zxtwq5YtfivGHRL+gVh9wy9/LrdxLucxqXMtzpet+X1ft9HEchm3nzX5R8wWvs9ZCh+LadfxyyXLynPu5vZ501HdH3Vfh3jPAQDGdIjCvKVAP5xjKs7TN6M+hm7y9bE8EPX+u8lJqLd1LucxmX0W55+N2QLv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27gyOSBcuY7zBgBG7yzFeRbb2R2zbL8s904W61R2Iy23kxezqyjOGbMhX+BP3Rbz+3Se6cd2UZxnl/ZyoMllyd5B+SrNogJm22TX/+wWz2KHcM5vYsjH8ceo9yeTXdnP6sWo13OeAMDonaU4T9lts2y/LNkNvmvZ9bPczu1zLWrHWpyXBdGYkxe5x2rIF/gpZ1BoP1U+65O3qV0U5zktWrneZclpI/NrW/59l3k6WGTo5/ymhnoc2aul3Jfp/uQ1w1nlTax1A8VdPG0NAEfsrMV5ts+L63KZZelyDuD8BV+u/425Fospzscfxfny7OsCf6ocTCqnUjqPXRTnOdNEud5NkoVH9gbIoiZ797QHeMseR1fF5Lh/GZMipFx+VXK+deYN/Zzf1BCPI98lX3bTKQc4PK+8mVWur0zOhw4AR+2sxXm6EPUyy5JTsHUlL2zL9ee7nusozscfxfny7OMCf+rumN+Xp+Y/PpNdFOeLeuasyxNNrs6Fz+COJm9Gva5luTBZjBNDPufPYojH8Yuo92OaH7banVUO/liur8zYfgcDwJmdpzjPbqo5UnG53LLcOFlsKzk4TTm9UT7B36SLneJ8/FGcL88+LvBTFqw5reJ0Py5GPe3SWeyiOD/Lz7Xsqn/rZLFzyafrZa+CVbl5shgx3HP+rIZ2HOumEcwp0rbx56jX2U4OJAsAR+08xXla9BR7WVZNc7apHHypXO8jcy2WU5yPP4rz5dn1Bf7UyzG/H1+f//jM+i7O88ZBuc5lyTmer5sstrVNfz69Hv3NgHFohnrOn9XQjuOuqPehnfydso3vR73OMucZjwIARuO8xXk+FVs3wMs02S7fFz+vRaPE54jKm8yzmja9+FWcH24U58uz6wv8VN5Me3T+43Ppuzg/y2Bwt58s05WXo97Gopx1+rmxGuI5fx5DO46not6HdrYtzvN3drnOMucdkwIARuG8xXn6fdTLLstvTpY5j3w/s1xfvue5KcX5+KM4X55dX+DnHN3t6chejW6e+PZdnN8Z9ToXZd3UjeeRNzs/jnpbZS5OFzhyQzvnz2tox/FK1PvQzrbFecqfB+V629nmvXYAOHjbFOfXR73sspzlSXcpB5Ur15fb3tSxFucchyFd4OfPk9ditu0sOHMgqC70XZxv0uU2c+90gY5l74JyW4vSRYF06IZ0zm9jaMex7gZRF7OvPBX1ets5y413ABidbYrz9GLUyy/Lpu+It+VgcuV6XphrsZ7inDEb0gV+ORZFl92w+y7OV41S3c55bzKuk+vd5FWhJ6cLHLEhnfPbGNJx5GBw5fbLdPE6x7qbYH4PA3DUti3Oc5CncvllydHVL5kstrGc47dcz1lHLVacM2ZDucC/Nea3m/N+d6nv4nyTnxN9fy3/GPU2y+TP0WM3lHN+W0M6jkXXAmXuOW19fjnie7nedvweBuCoLfqFfJbiPC3qdr4sZ3mS9sWonyT9c67FZja56M64KOAQDeECP6dXbA/a+EF0P+ryEIrznAqqT9+LepuL0tVI8YdqCOd8F4Z0HIuuBcr89rT1+d0U9Xrb+fmsKQAcn0W/kM9anK+7E95OXsBvOjjUY1Evn1O9nNUmF90ZxTmHaAgX+GUPlzvmP+7EEIrz/Fr3aZPRrDM5eN0xG8I534WhHUd5M7xMvsa2rcujXm87XTydB4CD1UVxnnIO3nI9y3L3yTKr5H7l07f2chfnWmxuk4vujOKcQ7TvC/xylPOcxaEPx1Ccp3LayEU5z/gdY7Lvc74rQzuON6Peh3Y+is1vri+Tr7aV623nm7OmAHB8uirO7416Pcvyyskyq/w46uXO0iW+bZOL7ozinEO0zwv8q2L+JtrFmDwZ60Pfxfmvol5nmV0U589Fvd0yfd0AORT7POe7NLTjeCbqfSjzjdPW53NZ1OucJp/c58B0AHC0uirO8276Jk98prl1sthS/4759lkAnHUwuSnFOWO2zwv8fAe7va2b5z/uVN/F+bpRpDM5YFvfHo96u2WygD9m+zznuzS047g36n0o8+vT1udzQ9TrnKbvMR0AYPC6Ks7TT6Je17L86WSZRXIu1bJ9zgF8XopzxmxfF/j3x/x2+h7Iqe/iPMezKNdZJvehb/dGvd0yu9iPIdvXOd+1oR3HpTHpul7uR7lP+fT7vO6Iep3T3NtqBwBHqcviPJ9s5zQ/5fqWJe+gL/JyzLf7JLYb+Vlxzpjt6wJ/XbE81Cz7+ZZ/X7Yt8+pp6/6sKl6mUZzXX5N2+jrnuzbE48ibbOV+lPnZaeuzW/b6yMXY/n12ADh4XRbn6ULU61uWHOG5dH3U7bYtmhXnjNm+LvDHVpxvMlL6h6et+7PJTQLFef01aaevc75rQzyOfCr+dtT7Uu7XF6cLnMGq19/yphQAHL2ui/O8wP046nUuSg7+cs1ksVNPnHzWThbs21CcM2b7usAfW3Ge1v3syp9ZfcvRqsvtlnnhtPVx2tc537WhHsfXYn339pdPW2/uh1GvJ3PsAxwCwKmui/P0eNTrXJZfniyTsrDPLuztz19qfX5einPGbF8X+GMsznMsjLJ9mctPW/fjtqi3WebZ09bHaV/nfNeGfBw59su6Av2p09brXRuTniflOvJ3fF6HAADRT3F+TUyeMJXrXZT85T+92L2w4PNbTz7bxrEW55tc5I8leZF7rPZ1gT/G4nyTG4v576pPm/y7HdvPqrPa1znftaEfx01N3o16v9rJnwN5Y32VG5q8E/Wy+cRcYQ4ALX0U5+npqNe7LDm4TM5t+l7x910NvqQ4H38U58vT1wX+GIvz70bdvsz3Tlv3Y5Nu7TkzxjHb1znftUM4jiti0lOj3LdyP7MX3C0xK7bzvzkner6qVt6sz/Y/OGkHALT0VZwvGthtWbIo/9GCv78nuqE4H38U58szhAv8Lqy7GdCFvElYvlpT5renrfuxyYBwt5+2Pk5jOecP6TjyvPx31Pt41jwX5xtMDgCOQl/FeXox6nUvS3lBnKPFdjWtiuJ8/FGcL8+QLvC3sYviPK3bzl9mTXtxZ9TbLLOuG/HYjeWcP7Tj+FKsHzRxUfL3e/amy+7tAMAKfRbnN0e97k3zYHRHcT7+KM6XZ2gX+Oe1rmjuyr1Rr7udLDTyCXtffhz1NtvJp5fHbizn/CEdx40xe/Xs/ZiMEZPXCnc1eSgm74/nU/H8d5rJY8s5ze9ockkAABvJOU3LC4Iuu0z+Per1r8t/Y7JfXVGcjz+K8+UZ0gX+NnZVnF8a658OdnUDc5Eno95eO1nwHLuxnPOHchw5cnvuS+7TH5p8fv5jAKArl0d9QZCDInXlO1Gvf13a06t1QXE+/ijOl2coF/jb2lVxnnIQq3L97fT5s+LlqLfXTs5BfezGcs4fwnH8NGb7k0/IAYAefSXqC4KuRyN+PeptLEuO6nr1ZLHOPBX1dhalzwtu6MshXOB3YZfF+boBLT+I7sbEaMt1luNvtPOvWdOjNpZzfsjHka+85VPy6b48PP8xANCH7K5WXhB8f67F9u6NehvLkoPGdC3fhSu3syjZnRQOzZAv8Lu0y+I8vRD1Ntq5e9a0Mzn1VLmddu6dNT1qYznnh3oc+WrHn2O2H3+d/xgA6MuieX2zS2eX8mlQjr5ebmdRbjhZpkvtu/+r0seNAejbUC/wu7br4jx/FpXbaOeVWdPO5Pvk5Xam6XMguJza6jdN3orJ+/Y54FdOGXdtu9GAjOWcH+Jx5O/rl2J+P+6YawEA9Oa+qC8Inplr0Y0cfb3cTpmXT1t3a90TsGnyQgkOzbrzex8X+H3YdXGe1o1X0eX4HNmN+MOotzHNN2dNO5WzamQ3/XJ7mTx3cuyKoRnLOT/E43g86v14ZK4FANCbfFpc/iLu4wlNdpNbdgE4TV8Xnxej3taivDFdAA5I/nstz+V29nGB34d9FOc5n/h0+qhFeTO6mybq/qjXP01fr9xcFet/Luf5M7Qn6GM554d2HKvGWsiu7XmO5kwF2dOiz+kEAeBoXYz6l3AmL0q7lnffy+1M81qrXZfyaVQOMldub1kunywGByFveq07v/PzPgYv27V9FOfp9qi31U52B99WTk31btTrzuTPxvw+9yH3vdzeouS4HUMxlnN+iMex6Kl5X8mBD3Pa1H/G5CFBDkTb13kOAAdh1VRbeYe8a1nwL5s/uOtB6KbyXblyW6vyw8licBB+EPU5vCg50Nih21dxnlbdWMxs+3Nj2bgYWbDnU8q+vBP1Nhflo+kCAzCWc36Ix/Fc1NvfZfI8+3mTywIAjkzeoc5pecpfjtPkRdsVp627s2jAo9xWX08Hsiteub1VuRiennMY8gI2u1WX5/Ci/OlkmUO2z+I85QBp5TbbyfE7zqM9j3Q7WZh/qdWuD6umbSuTvZD2bSzn/FCP49Got7+P5MCENwYAHIl8EvOXqH8hlsn5yXPE4i5dE3VXvrw47Vq+B/rrqI9pk2Q3u5z/HYbqytjs33A72YW5r5tgu7Dv4jzlU71yu+3kYJr5Hvcm8mfUsm7leeP0mlnT3qx733yaXXevXmQs5/yQjyN7ty17vWLXyfftbwkAGJEcsCWfkOcd6BzE5UdNno2zPS3J5IVEFtDficm68q7/NoPBtAehy25s2zypzv3I/bkuJnO23xOT9yM3vehclTzuHGU+v3ZdDfoE55XvJee/wbxQz3c1y/N1k1xsciEmgy8O4UnoWQyhOE93xuqfL/nqTn6P8rWhRQVVFu/52lB+L8plMzlC/K7evX0q6u0vyi6f3raN5Zw/pOO4usnfot7+PpL/znJ/AGAU1l3MbpO8gDyvfBo/XU8OQLONdVMddZm8qZGD1sAu5BRX+RQrL1CXjdWwbXK9uf7cThadQ7bu59ku5RPGJ6LuBVQmP8/R3l+MySs2+TSwbDPNq7H7J4V5UzNvkJb7Uh7DV6cL9Gws5/wYjiN/160bTX4XyenmAGAU1l3MbpNtivOUF6t50XdN+cEZ7bI4z+STediFVQM29pGhn9vrfp7twzUx6eq+6cBqZfKG3x9jt4N+lbLH0bKnuVm456CauzKWc34sx5Gm47bkVKOvxPobUn1kVzeHAACAEchXfvLVoXytJruB51PNLG7zCWcmC+B/NXm+yS9iMkXbNq8HdSnnMc8B7/Ipf+5r/jdvfOaTdY5Tvhs/LczzfMg/T+VAhdlNP28K/DImr0fkSO95Ay2n/ns/Jr1E2ud/5ryFfQ4kCwAAAEflppgNDJcF9a3zH3ci35vPwWnzHfrsnZEjxWePukVj4uQrHwAAAHA0skdHexyCB+Y/7l0OnlfOipA3CAAAAOAo/DDmi+J9jdKfHor5felzhHoAAAAYhJzer10M5xgJ2e18X3IawnzXXXEOAADAUbg75gvzzCNzLfYjZzLQrR0AAIDRuyEWz8V+VbvRnkyL89fLDwAAAGAssut4Tu9XFubvtBvt0b9jsj85rR8AAACM0r1RF+aZl9qN9uS6mO3PLcVnAAAAMBp/i7owz+RAbPv2ZEz25ZXyAwAAABiLHP08B1orC/NpvjJrunN3xGw/bi0+AwAAgNH4atQFeTt/njXdqdubfBKTffCuOQAAAKOWT8bLgrzMUzEZNG4XLmvyq5ht+x9NLplrAQAAACOTRff0CfWq/DMm06315dImDzZ5N2bbzKnTvtBuBAAAAGP1dNTF+LL8X5NvRTdP0j/b5LsxGfTto6hvBijMAQAAOBrXRl0cr0u2f67Jz2JSYN8ck6ffWXC35Z/z72+KyXvk98akm/xfY/lAdH8IXdkBAAA4QndFXSTvOv9t8sMAAACAI5YF+sdRF827SHaXzyf4AAAAcPS+3OTVqIvnvpLvln8zAAAAgMr3m7wRdTHdRfJd83xSfmsAAAAAa327ybOxfXf3nK4tC/IfNbkyAAAAgDPLqdNui8lc5Dn12ktN3o/JqO1ZuE/zYZPXmjzf5HcxeQL/9ZPlAeCo/X/VKKjVPBtXBwAAAABJRU5ErkJggg==" width="159" height="119" alt= Hence, the correct answer is option (4) .
 

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