Formando números com até 3 dígitos no material dourado digital

Pergunta 1
Qual número está representado no material dourado seguinte?[br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjsAAAFgCAYAAABdd7jyAAAgAElEQVR4nO3dQUwcd5b48dfNNAI6WiNh2bDKDmBFco/VlluckOYAUg5EQqhZyZKxD+ADlucGt4QcBjKHkJwMt5mRpY19AFZaKfQySOEQxVxGnFgi2mMHeQyezAYbmTWzm7ZRE+B/cLpT8b+r+lddv66mf/X9SKVppX7zuqpePXjupl+Hjo+PjwUAAMBQ4UofAAAAQDnR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKP9QnXhvXv3ZHl52XHN/v6+rKysSHNzs8RiMdt1Dx8+lL29PUkkElJXV+cYq62tTdra2orG6uzstF2zt7cna2trEovFpLm52Xbd2tqa7O/vO8Z6+vSpPHz4UBKJhDQ2NtquW1lZkbq6OkkkEp5jiYhcunRJ+vv7HdcUs7e3J3fu3JG9vT3HdeRHPdb+/r6sra1JY2Oj4z2fMzIyUjTXxczPz8vXX3/tuOak56dYLL/zs7W1JVtbW9LZ2Wl7z+foqsXp6emi60zPTy6Wjvy4qcXGxkYZGhryXIuoIseKWltbj0WErYKbV7du3ar4OQR9Gx8f95zHU6dOVfw8grw1NjZ6zuH4+HjFzyPo261btzznEdVD+W2sJ0+eqC7FCVXsFR1Uh3/84x+VPoRAo47MQB6DRfltrJyrV6/KtWvXCu4bGxuTdDotIiILCwu2Mfr6+kREJB6Py+TkZMmxUqmU3L59W0REhoeHJZlMFlw3MDAgmUxGotGozM3NVVWsmZkZmZ2dLbjPC/KjJ5bbe14nv2oxSPlxug4ntRbJT2mxECz8gTIAADAazQ4AADAazQ4AADAazQ4AADAazQ4AADCa609jbWxs2P6l++7ubv6x01/DW9d7iXX//v2fPQ6HC/duBwcH+f+ttlgbGxsF/7tX5EdPLLf3vE5+1WKQ8uN0HU5qLZKf0mIhYFQH8sgJGAIV9M2roaGhip9D0LcrV654zmOlz4HNey1euXKl4ucQ9G1oaMhzHlE9eBsrQBiiVXnkACLcBycBOQgW129jdXR0SEdHR8F9i4uLsr29LSKvh03ZyQ2kamlpkd7e3pJjpdNpWVlZERGRzs5OicfjBdfdvXtXstms1NbWyuDgYFXFWl1dldXV1YL73EokEpJKpUSE/OiK5faed/peIrf8qsUg5cfpOuisxc7OTllaWtJyXOSntFhO3+sF87huds6fP287MXNlZSV/s9mtEfnpZmtqavIcK1d08Xjcdt3s7Kxks1mJRCJVFyuTyWj7AWtFfvTEcnvP6+RXLQYpP07X4aTWIvkpLRaChbexAACA0Wh2AACA0Wh2AACA0Wh2AACA0Wh2AACA0ULHx8fHSgtDIRERqa2tlUgkUnDNq1ev5OjoSEREotGobaxMJiMiIjU1NVJXV1dyrIODA8lms0WPK/d8oVBIGhoaqjaWYqpsjY6OyvT0tIiQH12x9vf35fDwUETUrunIyIhMTU3ZrlPhdy0GKT9O1+Gk1iL5KS2WjlpE9VBudsLhsOcChzder/97772Xn+2Byujq6pJ79+55ipFrdlA5Xmuxu7tblpeXNR0NStHT0yNffPFFpQ8DPlGes5Mr7kgkIrW1tQXXuP3XZDgclvr6+pJjqf4L4+XLl/njr7ZY2Ww2/x0zXsVisXyzQ370xHJ7z8diMds1bvlVi0HKj9N10F2LuWaH/Pj3O8MaS2ct4uRzPVTw8uXLcu3atYL7xsbGJJ1Oi4jI3NycbYy+vj4REblw4YJMTk6WHCuVSuUHRA0ODtoOkhoYGJBMJiPRaLTqYs3MzMjs7GzBfW41NjbmH5MfPbHc3vPNzc22a9zyqxaDlB+n66CzFq33Afnx73eGNZb15yHMxx8oAwAAo9HsAAAAo9HsAAAAo9HsAAAAo9HsAAAAo7n+NNbGxoYsLCwU3Le7u5t/bLfmzfVeYt2/f/9nj8Phwr1b7uOiBwcHVRdrY2Oj4H/3ivzoieX2ntfJr1oMUn6crsNJrUXyU1osBIvrCcqoHK+DzAYGBuTf//3fNR0NSpFMJmV+ft5TDGqx8rzWYn9/v6RSKU1Hg1JcuXLF8SPqMAtvYwXI/v5+pQ8BgFCLgN9cv43V0dEhHR0dBfctLi7K9va2iIgMDw/bxsgNpGppaZHe3t6SY6XTaVlZWRERkc7OTonH4wXX3b17V7LZrNTW1srg4GBVxVpdXZXV1dWC+9xKJBL5f02SHz2x3N7ziUTCdo1bftVikPLjdB101mJnZ2d+mjn58e93hjUWE5SDxXWzc/78eduJmSsrK/mbzW6NyE83W1NTk+dYuaKLx+O262ZnZyWbzUokEqm6WJlMRtsPWCvyoyeW23teJ79qMUj5cboOJ7UWyU9psRAsvI0FAACMRrMDAACMRrMDAACMRrMDAACMRrMDAACM5nqoYG1trUQikYJrXr16JUdHRyIiEo1GbWNlMhkREampqZG6urqSYx0cHEg2my16XLnnC4VC0tDQULWxvA4yGx0dlenpaREhP7pi7e/vy+HhoYioXdORkRGZmpqyXafC71oMUn6crsNJrUXy85rbe15HLaJ6KDc74XDYc4HDG6/X/1//9V89T++FN11dXXLv3j1PMZigXHlea7G7u1uWl5c1HQ1K0d/fL59//nmlDwM+UZ6zkyvuSCQitbW1Bde47azD4bDU19eXHEv1XxgvX77MH3+1xcpms/nvmPGqtbU1/5j86Inl9p7XOVTQr1oMUn6croPOWkwkEvlmh/z49zvDGsv68xDmcz1U8PLly3Lt2rWC+8bGxiSdTouIOH7nSF9fn4iIXLhwQSYnJ0uOlUql8gOiBgcHbQdJDQwMSCaTkWg0WnWxZmZmZHZ2tuA+txobG/OPyY+eWG7veWsOvPKrFoOUH6frcFJrkfyUFktnLeLk4w+UAQCA0Wh2AACA0Wh2AACA0Wh2AACA0Wh2AACA0Vx/GmtjY0MWFhYK7tvd3c0/tlvz5novse7fv/+zx+Fw4d4t93HRg4ODqou1sbFR8L97RX70xHJ7z+vkVy0GKT9O1+Gk1iL5KS0WgsX1BGVUjtdBZv39/ZJKpTQdDUqRTCY9D3akFivPay2+9957srS0pOloUAodtYjqwdtYAWI3Zh2Av6jFyiMHweL6bayOjg7p6OgouG9xcVG2t7dFRGR4eNg2Rm4gVUtLi/T29pYcK51Oy8rKioiIdHZ2SjweL7ju7t27ks1mpba2VgYHB6sq1urqqqyurhbc51YsFss/Jj96Yrm953VOUParFoOUH6froLMWE4lE/lVW8uPf7wxrLOvPQ5jPdbNz/vx524mZKysr+ZvNbo3ITzdbU1OT51i5oovH47brZmdnJZvNSiQSqbpYmUxG2w9YK/KjJ5bbe14nv2oxSPlxug4ntRbJT2mxECy8jQUAAIxGswMAAIxGswMAAIxGswMAAIxGswMAAIzmeqhgbW2tRCKRgmtevXolR0dHIiISjUZtY2UyGRERqampsZ11oBLr4OBAstls0ePKPZ/OWKFQSBoaGgquyWaz+emhXmNZj8vrILPR0VGZnp4WEfKjKz9u7/mbN2/K73//e9t1KvyuxSDlJxwOS319fcE1OmvxN7/5jfzhD39QPq6TlB+dsfb39+Xw8NDx2K2xnPLjNtcjIyMyNTVluw5mUW52wuGw5wKHN0xtrX5dXV1y7949TzGYoFx5Xmuxu7tblpeXNR0NStHT0yNffPFFpQ8DPlGes5Mr7kgkIrW1tQXX6PxXlM5XDl6+fJk//mqLZf1XrleJRCLf7JAfPbHc3vM6hwr6VYtByo/TddBdi7lmh/z49zvDGktnLeLkcz1U8PLly3Lt2rWC+8bGxiSdTouIyNzcnG2Mvr4+ERG5cOGCTE5OlhwrlUrlB0QNDg7aDpIaGBiQTCYj0Wi06mLNzMzI7OxswX1uWV8GJz96Yrm95xsbG23XuOVXLQYpP07XQWctWu8D8uPf7wxrLL4uIlj4A2UAAGA0mh0AAGA0mh0AAGA0mh0AAGA0mh0AAGA010MFz549K2fOnCm45vHjx/mP9V28eNE21vr6uoi8/njguXPnSo71/Plz2d7eFhGRlpYWOX36dMF19+/fl6OjI6mpqZELFy5UVaydnR159uyZiHif7TExMSEfffSRiJAfXbHc3vPvv/++fPLJJ7brVPhdi0HKj9N10FmLH3zwgXz66adajov8lBZrfHxcJiYmbNfBLK6bHVSO1x+w/f39kkqlNB0NSqFjkBm1WHkM+Kx+yWRS5ufnK30Y8AlvYwWIzhkvKA05gAj3wUlADoLF9VDBq1evKg0yW1hYsI2RG+oUj8eVBkTZxbIOtxoeHtY2KOskxdI5yKytrS3/mPzoieX2no/FYrZr3PKrFoOUH6froLMWrfcB+fHvd4Y1lvXnIczHKzsAAMBoNDsAAMBoNDsAAMBoNDsAAMBoNDsAAMBoNDsAAMBsx4pEhK3Cm1c3b96s+DkEfRsaGvKcx0qfA5v3WhwaGqr4OQR9u3nzpuc8onrwyk6AbG1tVfoQAu/p06eVPgScANRi5ZGDYHE9VPDMmTOO38fz8uVLEXk9/MlObvBTQ0OD4/ecFIu1u7v7s+9oaWpqKrjuwYMHcnh4KOFw2PY7WioR6y9/+YscHR05xtrZ2ZGdnZ2C+9xKJBL5EfXkR09+3N7ziUTCdo1bOmsxGo1Ke3t7wTXVnJ/Nzc389yV5ved11mJnZ6csLy8rHxf50fMzyRpLZy3i5HPd7Lz77rtKU1vtplyK/DTB8ty5c0rTMO3WWCd59vb2Fp3kWV9fX3WxdE5trauryz8mP3piub3nrTnwSmcttre3F53QG4T8ON3zlaxF8qPnZ5I1ls5axMnH21gAAMBoNDsAAMBoNDsAAMBoNDsAAMBoNDsAAMBooePj42OlhaGQiIicPXvW8eOuuY8RXrx40TbW+vq6iLz+OKXTxwiLxXr+/PnPPgJ5+vTpguvu378vR0dHUlNTY/sRyJMaa2dnR549eyYiIoqpsvXBBx/Ip59+KiLkR1cst/f8+++/L5988ontOhV+12KQ8uN0HU5qLZKf0mLpqEVUD9fNDirH6w/Y/v5+SaVSmo4Gpejp6ZEvvvjCUwxqsfK81uJ7772Xn3mFykgmkzI/P1/pw4BPeBsrQJqbmyt9CIFHDiDCfXASkINgcT1U8OrVq0qDzBYWFmxj5IY6xeNxpQFRdrGsw62Gh4eLDreKRqMyNzdXVbF0DjKzFjf50RPL7T3f1tZmu8Ytv2oxSPlxug46a9F6H5Af/35nWGPR7AQLr+wAAACj0ewAAACj0ewAAACj0ewAAACj0ewAAACj0ewAAACzHSsSEbYKb16Nj49X/ByCvo2Pj3vOY6XPgY1aNGHTUYuoHsqv7LS2tqouRRmcOnXKcwydM15QmsbGRs8xdNwLKJ2O66/jPoA3/DwMFuWhgvPz80VHa+/v78vDhw+lubnZcWDT06dP5enTpxKLxaSurs4xVltbm+MPhq2tLdnb25NEImG7Zm9vT548eSKtra2OsR4+fCgiIrFYzLdYDx8+lEQiYXsdcrq7ux33q+jv7xeR19fMid/52d/fl2+++aZq87O2tiaNjY1Ff3i2tbXlc+DFvXv3lGvR9Pw8efJEzp8/7zk/Kvd8jo4cXr9+XRobG4vWIvl5zc3PpGK/f0T01SKqh/J3YwEAAFQj/kAZAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAACY7VhRMpk8FhG2Cm2JREI1Vba++uqrip9H0LfPP//ccx67uroqfh5B3rq7uz3n8PPPP6/4eQR9++qrrzzn8dKlSxU/jyBvyWRSOVfKr+ykUinVpSiDtbU1zzHu3bun4UjghY48Li8vazgSlEpHHem4D+CNjjx+/fXXGo4EpXLTl/zCbfB4PC4XL14suO/LL7+UnZ0dERG5evWqbYzZ2VkRETlz5oy8++67Jcf65ptvZHV1VUREOjo65Pz58wXX/cd//IccHBxIJBKRy5cvV1Ws9fV1SafTBfd5QX70xHJ7z+vkVy0GKT9O1+Gk1iL5KS2WTk61WM35UY1VjvzorkXXzc7Fixfl2rVrtgeQOxm7NSI/PxkvsVKp1M8SkUwmC677z//8Tzk4OJDa2tqqizUzM1OWH7DkR08st/e8Tn7VYpDy43QdTmotkp/SYunkVIvVnB/VWOXIj+5a5A+UAQCA0Wh2AACA0Wh2AACA0Wh2AACA0Wh2AACA0ULHx8fHSgtDIRERqa2tlUgkUnDNq1ev5OjoSEREotGobaxMJiMiIjU1NVJXV1dyrIODA8lms0WPK/d8oVBIGhoaqjaWYqpsffDBB/Lpp5+KCPnRFWt/f18ODw9FRO2ajoyMyNTUlO06FX7XYpDy43QddNbi6OioTE9Pazku8lNarPfff18++eQT23UqVGqxmvOTzWbl4OBAOZbO/GivRdXpg6FQqOLTEoO+edXT01Pxcwj61tXV5TmPlT4HNu+1yBTsym89PT3UYpVv4XBYOVfKc3aOf+yeIpGI1NbWFlzj9l+T4XBY6uvrS46l2sG+fPkyf/zVFsvaWXsVi8VkaWnJ8flEyI+bWG7v+VgsZrvGLb9qMUj5cboOumsxNwmb/Pj3O8May69arOb8uH2VSGd+VGoxF0+F66GCly9fth30MzY2lh/0Mzc3Zxujr69PREQuXLggk5OTJcdKpVJy+/ZtEREZHBy0HXg0MDAgmUxGotFo1cWamZnRNgSrsbEx/5j86Inl9p5vbm62XeOWX7UYpPw4XQedtWi9D8iPf78zrLGsPw+9cqrFas6Paqxy5Ed3LfIHygAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGiuP421sbEhCwsLBfft7u7mH9uteXO9l1j379//2eNwuHDvlvu46MHBQdXF2tjYKPjfvSI/emK5ved18qsWg5Qfp+twUmuR/JQWSyenWqzm/KjGytGZH+21yPCk6tm8unLlSsXPIehbMpn0nMdKnwOb91pMJpMVP4egb1euXKEWDdhU8TZWgOzv71f6EAAItQj4zfXbWB0dHdLR0VFw3+Liomxvb4uIyPDwsG2M3JCilpYW6e3tLTlWOp2WlZUVERHp7OyUeDxecN3du3clm81KbW2tDA4OVlWs1dVVWV1dLbjPrUQiIalUSkTIj65Ybu/5RCJhu8Ytv2oxSPlxug46a7GzszM/zZz8+Pc7wxpL5wRlp1qs5vyoxipHfnTXoutm5/z587ZTFFdWVvInY7dG5KeTaWpq8hwrl4h4PG67bnZ2VrLZrEQikaqLlclktP2AtSI/emK5ved18qsWg5Qfp+twUmuR/JQWSyenWqzm/KjGKkd+dNcib2MBAACj0ewAAACj0ewAAACj0ewAAACj0ewAAACjhX4cjFR8YSgkIiK1tbUSiUQKrnn16pUcHR2JiEg0GrWNlclkRESkpqZG6urqSo51cHAg2Wy26HHlni8UCklDQ0PVxlJMla3R0VGZnp4WEfKjK9b+/r4cHh6KiNo1HRkZkampKdt1KvyuxSDlx+k6nNRaJD+vub3n/arFas5PNpvNT1pWiaUzP9prUXX6YCgUqvikxKBvXvX391f8HIK+dXV1ec5jpc+BzXstdnV1Vfwcgr719/dTi1W+hUIh5Vwpz9k5/rF7ikQiUltbW3CN284tHA5LfX19ybFUO9iXL1/mj7/aYlk7a69aW1vzj8mPnlhu73mdQwX9qsUg5cfpOuisxUQiIcvLy1qOi/yUFsv689Arp1qs5vy4fZVIZ35UavHYxSusrocKXr58Wa5du1Zw39jYmKTTaRERmZubs43R19cnIiIXLlyQycnJkmOlUqn8AKLBwUHbAUQDAwOSyWQkGo1WXayZmRmZnZ0tuM+txsbG/GPyoyeW23vemgOv/KrFIOXH6Tqc1FokP6XF8qsWqzk/qrHKkR/dtcgfKAMAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKO5/jTWxsaGLCwsFNy3u7ubf2y35s31XmLdv3//Z4/D4cK9W+7jogcHB1UXa2Njo+B/94r86Inl9p7Xya9aDFJ+nK7DSa1F8lNaLJ2carGa86MaK0dnfrTXIsOTqmfzKplMVvwcgr4lk0nPeaz0ObB5r8Wenp6Kn0PQtytXrlCLBmyqeBsrQOxGbwPwF7UI+Mv121gdHR3S0dFRcN/i4qJsb2+LiMjw8LBtjNyQopaWFunt7S05VjqdlpWVFRER6ezslHg8XnDd3bt3JZvNSm1trQwODlZVrNXVVVldXS24z61YLJZ/TH70xHJ7z+ucoOxXLQYpP07XQWctJhIJSaVSWo6L/JQWy/rz0CunWqzm/KjGKkd+dNei62bn/PnztlMUV1ZW8idjt0bkp5NpamryHCuXiHg8brtudnZWstmsRCKRqouVyWS0/YC1Ij96Yrm953XyqxaDlB+n63BSa5H8lBZLJ6darOb8qMYqR3501yJvYwEAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKOFfhyMVHxhKCQiIrW1tRKJRAquefXqlRwdHYmISDQatY2VyWRERKSmpsZ23oRKrIODA8lms0WPK/d8OmOFQiFpaGgouCabzeanU3qNZT0uxVTZGh0dlenpaREhP7ry4/aev3nzpvz+97+3XafC71oMUn7C4bDU19cXXKOzFn/zm9/IH/7wB+XjOkn50Rlrf39fDg8PHY/dGsspP25zPTIyIlNTU7brVKjUYjXnx20t6syP0z1fUi2qTh8MhUIVn5QY9M0rprZWfuvq6vKcx0qfA5v3Wuzq6qr4OQR96+npoRarfAuHw8q5Up6zc/xj9xSJRKS2trbgGp3/itL5ysHLly/zx19tsaydtVeJREKWlpYcn0+E/LiJ5fae1zlU0K9aDFJ+nK6D7lpcXl7Wclzkp7RYftViNefH7atEOvOjUou5eCpcDxW8fPmyXLt2reC+sbExSafTIiIyNzdnG6Ovr09ERC5cuCCTk5Mlx0qlUvkBRIODg7YDiAYGBiSTyUg0Gq26WDMzMzI7O1twn1vWlwTJj55Ybu/5xsZG2zVu+VWLQcqP03XQWYvW+4D8+Pc7wxpL51d2ONViNedHNVY58qO7FvkDZQAAYDSaHQAAYDSaHQAAYDSaHQAAYDSaHQAAYDTXQwXPnj0rZ86cKbjm8ePH+Y+NXbx40TbW+vq6iLz++Nm5c+dKjvX8+fP8V8a3tLTI6dOnC667f/++HB0dSU1NjVy4cKGqYu3s7MizZ89ERDwPMpuYmJCPPvpIRMiPrlhu7/nx8XGZmJiwXafC71oMUn6crsNJrUXyU1osv2qxmvOjGqsc+dFeiwxPqp7Nq2QyWfFzCPrGIDMzNq8Y8Fn5LZlMUosGbKp4GytAdM54QWnIAUS4D04CchAsrocKXr16VWmQ2cLCgm2M3NCgeDyuNIDILpZ14NHw8LC24UknKZbOQWZtbW35x+RHTyy393wsFrNd45ZftRik/DhdB521aL0PyI9/vzOssaw/D71yqsVqzo9qrHLkR3ct8soOAAAwGs0OAAAwGs0OAAAwGs0OAAAwGs0OAAAwGs0OAAAwG8OTqmfz6ubNmxU/h6BvQ0NDnvNY6XNg816LQ0NDFT+HoG83b96kFg3YVPHKToBsbW1V+hAC7+nTp5U+BJwA1GLlkYNgcT1U8MyZM47fx/Py5UsReT0QyE5usFBDQ4Pj92gUi7W7u/uz7+1oamoquO7BgwdyeHgo4XDY9jtAKhHrL3/5ixwdHTnG2tnZkZ2dnYL73EokErK0tCQi5EdXftze84lEwnaNWzprMRqNSnt7e8E1QcqP0z2vsxY7OztleXlZ+bhMzc/m5mb++5L8+JlkjeVXLVZzflRjlSM/umvRdbPz7rvvKk1ttZt8KPLThMRz584pTVu0W2Od7tjb21t0UmR9fX3VxdI5tbWuri7/mPzoieX2nrfmwCudtdje3l50Qm8Q8uN0z1eyFsmPnp9J1lh+1WI150c1Vjnyo7sWeRsLAAAYjWYHAAAYjWYHAAAYjWYHAAAYjWYHAAAYLfTjYKTiC0MhERE5e/as48ddcx8jvHjxom2s9fV1EXn9cUqnj6kVi/X8+fOffSzu9OnTBdfdv39fjo6OpKamxvYjdic11s7Ojjx79kxERBRTZeuDDz6QTz/9VETIj65Ybu/5999/Xz755BPbdSr8rsUg5cfpOpzUWiQ/pcXyqxarOT+qscqRH+21yKTI6tm8SiaTFT+HoG89PT2e81jpc2DzXos9PT0VP4egb8lkklo0YFPF21gB0tjYWOlDCLzm5uZKHwJOAO6DyiMHweJ6qODVq1eVBpktLCzYxsgNDYrH40oDiOxiWQceDQ8PFx2eFI1GZW5urqpi6Rxk1tbWln9MfvTEcnvPW3PglV+1GKT8OF2Hk1qL5Ke0WDqbHadarOb8qMYqR3501yKv7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAAKPR7AAAALMxPKl6Nq+GhoYqfg5B34aGhjznsdLnwEYtmrDdvHmTWjRgU8UrOwGyt7dX6UMIvKdPn1b6EHACcB9UHjkIFtdDBc+cOeP4fTwvX74UkdcDgezkBgs1NDQ4fo9GsVi7u7s/+96OpqamgusePHggh4eHEg6Hbb8D5KTG2tnZkZ2dnYL73IrFYpJKpUSE/OiKtbm5mf++F5VrmkgkbNe4pbMWo9GotLe3F1wTpPw43fM6azGRSMjS0pLycZEfPT+TrLFisZjtGrecarGa86Maqxz50V2Lrpudd999V7Pk4Z4AABAgSURBVGlqq93kQ5GfJiSeO3dOadqi3RrrdMfe3t6ikyLr6+urLpbOqa11dXX5x+RHTyy397w1B17prMX29vaiE3qDkB+ne76StUh+9PxMssbyqxarOT+qscqRH921yNtYAADAaDQ7AADAaDQ7AADAaDQ7AADAaDQ7AADAaK4/jZVOp23/Ctr6UTCVv5Te2dnxFOvhw4f5x6urq/mPtb0pm82KiMjBwUHVxcr99bpu5EdPLLf3vE5+1WKQ8uN0HU5qLZKf0mLp5FSL1Zwf1Vg5OvOjvRaZFFk9m1fj4+MVP4egb+Pj457zWOlzYKMWTdioRTM2VcpvY42Pj8upU6dUl2sRDut7l01nrFAopC2W6nENDQ15fq7+/n5pbW31HCeH/LjT2toq3d3dnuOo3gvkpzyxRkZGPD9Xd3f3ia3Fas+PitbWVunv7/ccx27uzJvIj36nTp2S8fFx5fWhH7tTAAAAI/EHygAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGi/qPQBmGp0dFS+/vrrouva2tpkZGREEolEwf17e3vy0UcfydramlKs8fFxaWtr8xwrkUjI+Pi4NDY2Fty/tbUlH330kWxtbXmOtba2JtPT08qxbt26VXQdAAB5x9Duq6++OhYR5W1oaMg21r/927+5ijU+Pm4b69atW65i3bp1yzbW+Pi4q1hfffWVbayhoSFXsf7rv/5LLREAABwfH/PKTpm1t7dLNBotuG9zc1MymYzjKxrWffF43HZdOp0ueix7e3uuYlnXO7GLlclkZHNzs+j/P3eO0WhU2tvbi8ZSPS4AAER4G6vsbty4IRcvXiy4b2xsTKlJyZmcnLTd19fX5+q4/Ii1vr4uH374oXKc9vZ2bbEAAMjhD5QBAIDRaHYAAIDRaHYAAIDRaHYAAIDRaHYAAIDR+DRWmf35z3+2/Wj57u6uq1gLCws6Dsm3WN99952rOLu7u1pira2tyT/+8Y+i6y5dumQ76BAAYA6anTJ4+vRp/vGf/vSnouv//ve/K8X64x//WDSW03Tkhw8fuoplXe/0PCqxHj16JN3d3QX35c5/e3tbKZb1mrxpdHRUpqeni8bIefHiBQ0PABiOt7HK4Pvvv9cWS+cAvf39feNjqXwVhpf1AIDqwys7ZfDOO+/kH/f29kpLS0vBdYuLi7K9vS1vv/22baxYLJZ/PDw8bLvu9u3bIiK237GV25dKpZRjWZ/7TZ2dnbK0tOQYa3t7WxYXF0Xk59fkTe+8847893//t7S0tEhvb2/RWM3Nzbaxctrb2+XGjRsF9z1+/Dh/jgAA89HslNmvf/1r2wnKKysrsr29rRwrmUza7nP7y9uPWOvr6/kGRUVTU5O2WNFo1Pa6AwCChbexAACA0Wh2AACA0Wh2AACA0Wh2AACA0Wh2AACA0fg0Vpn97ne/k5qamoL7cvNlnObyWGfQDAwMFH0+p7k81n1eY1kH+9nFOjw8zD92Osfc8zx48EAplorNzU358MMPC+7LZDKuYgEAqhvNThlYB9WpDMxzaiqeP3+ef6zyS9ppSN6TJ09cxbKuf5N1urJKrEePHtnue/bsmYi8bmhUz9FuGrP1mNbX14vGYnoyAJiPZqcMrIP96urqHF/ZOTw8dPyFe/r06fzjaDRquy7XJDgNFWxtbXUVy7r+TbFYTJaXlx1jHR4e5ps9p6GCZ8+eladPn0pNTY3U1dUVjeV0jhMTEzIxMWG73yqRSDjGAgCYgWanzH7729/aDrcbGxuTdDotb731lu3/3/rLf25uznZdX1+fiDi/UmHd5zWWdYqxXaz19fX8W0lO55h7nl/96lcyOTlZNJaT7u5uuXfvXtF1AIDg4A+UAQCA0Wh2AACA0Wh2AACA0Wh2AACA0Wh2AACA0fg0Vpn9+c9/lq2trYL7dnd3XcVaWFjQcUi+xfruu+9cxdnd3dUS6969exIKhYqua21tlba2Ni2xLl26xMweADihaHbKwDpd+E9/+lPR9X//+99t91mH9/3xj38sGstpqKB1n0os63O/aWVlxVWsR48e2Q4CzA0c3N7eVoplvb5vun79uty5c6dojJwXL17YNin9/f2SSqWU4jQ2NsqLFy+UnxcA4B/exjrhdL5aYDewz6RYdq+i2XFqDp0mW3tZCwDwF6/slIF14F5vb6+0tLQUXLe4uCjb29vy9ttvK8UaHh62XXf79m0RcZ4uHIvFXMWyrn9TIpHIv+phF2t7e1sWFxdFxHmC8ttvvy1//etfpaWlRXp7e4vGsl4TO+3t7XLjxo2C+x4/fpw/RxVOsb788kv58ssvlWMBAPxHs1Nmv/71r20nKK+srMj29rZyrGQyabvPzS9vv2Ktr6/nGxQVTU1N2mJFo1Hb6+6WUyyV798CAFQWb2MBAACj0ewAAACj0ewAAACj0ewAAACj0ewAAACj8WmsMvj+++/zj3/3u99JTU1NwXX7+/si4jyjxbpvYGCg6HP7Fcs62M8u1uHhYf6x9ZrYPc+DBw+UYqnY3NyUDz/8sOC+TCajLdazZ89cxQIA+I9mpwxyE4FFfmponDg1Ajs7O/nHKr+knYbkWSciq8R68uSJtljWa/Km//mf/xGR1w2Naiy7acy5IYyZTEbpY+HFvi7CTSwAwMlEs1MG1sF+dXV1jq/sHB4eOk5J/uUvf5l/HI1GbdflmgSnoYKJREKWlpaUY50/f94x1vLysmOsw8PDfLPnNFTwzJkz8u2330pNTY3tNGXVWBMTE9LY2Kg0Sbm/v9+x2ZmYmJCpqSml6cjXr18vugYAUBk0O2X229/+1nYg3djYmKTTaXnrrbds///WX/5zc3O26/r6+kTE+esl3MZy+hoH6/PYxVpfX8+//eN0jrl9v/rVr2RycrJoLCeJREI+++yzoutUdHd3276CBACoHvyBMgAAMBrNDgAAMBrNDgAAMBrNDgAAMBrNDgAAMBqfxiqz27dv2340e3NzU0REfvjhB6VYKp9GUuVHLNXhfbnz1zEIcG9vT1KplNJHz5PJpONH9XXGAgBUDs1OGVgH6D1+/LjoeqdfptbhfSqD7VZWVmz3WQcOqsRyGlBofR6VWE6DAHPnrzq8zzq9+U2jo6Ny586dojFEXs/RefHihe3H9a9fvy6pVEop1tTUlLx48UJpLQDAX7yNVQZOM2Xcrneam+N2vdtYzc3N2mKpzhLyGkvlVRgrp4ZOZZhgKWsBAP7ilZ0ysDYJH3/8cdGhgk5NhXXfwsKC7brcIMBYLGa7xjotWCWW03FZn8culnUQoFOst99+W/76179KPB5XGiqo0kyqxlLhFGtmZkZmZ2eVYwEA/McrOwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGh89LwMvv/++/xjlY84P3/+3HafdX5L7iPhTpzmzFiH8anEcpodY30elVhOgwBz559Op5ViWa+vHdVYKnTGAgD4j1d2ysA6QVnFq1evbPft7Oy4iuXUVLgduOe03m0sp+P63//9X22x3A47tM4eAgCYiVd2ysD6HUnt7e2O342VyWSkpaXFNtYvf/nL/ON4PG67Lp1O/3/PXei4lpaWlGM5DSjs7OyU5eVlx1iZTCb//V9Ox/XP//zP8u2330o0GpX29vaisd555x3bWFNTU8rfUdXW1ubY7ExNTcn8/LxSLL4XCwBOLpqdMrtx40bRCcq/+IV9GqxfpWA3xVfkp7eSnL56we9YqpOKc7Ha29s9x2pra5OJiYmi61QkEgmaGAAwAG9jAQAAo9HsAAAAo9HsAAAAo9HsAAAAo9HsAAAAo/FprDK7ffu240fPRUR++OEHpVgqn0ba399X2udHrEwmU/Q5RH46/83NTc+xtra2JJVKOQ5EzEkkEpJMJh1j3blzR+l5u7q6pLu7W2ktAMBfNDtlYB0q+Pjx46Lrt7e3bfd9++23+cfr6+tFY62trdnue/jwoatY1vVOz6N6XHbNQG5AYSaTUYr16NEj21ijo6OSSqWKxsjZ3Ny0nbVz/fr1/CwhFcfHx8prAQD+4W2sMmhubna1vr6+3nZfJBLR9txupwv7Feutt97SFkvlFR0rt5OgAQDVh1d2ysD6y/vjjz8uOlTw9OnTtrGsv9gXFhZs1+UGATpNBLbuU4nl1FRYpyvbxbIOAnSK1dzcLN98843E43GloYIqzZFqLBVOsWZmZmR2dlY5FgDAf7yyAwAAjEazAwAAjEazAwAAjEazAwAAjEazAwAAjEazAwAAjMZHz8vg+++/zz9W+Yjz8+fPbfdZ58bkPhLuxGluzNOnT13Fsq5/k3XgoNdYuX3pdFoplvX62lGNpUJnLACA/3hlpwycfrEX8urVK9t9//d//6ftud0el9N6t8P7/Irldtih01wiAIAZeGWnDN5555384/b2dsfvxspkMtLS0mIb61/+5V/yj+PxuO26dDotIq+/78lOLBbLf5WCSizr4MA3JRIJWVpacoyVyWTy3//ldFxtbW3y7NkziUaj0t7eXjSW9fq+aWpqSrq7u5W/G8up2fnss8/ks88+KxpHRPheLAA4wWh2yuzGjRtFJyj/4hdqabCb4ivy01tJdXV1tmus+/yIpTqpOBervb3dc6y2tjYZHR0tuk5FW1ubTExMaIkFAKgc3sYCAABGo9kBAABGo9kBAABGo9kBAABGo9kBAABG49NYZXb79m3Hj56LiPzwww+2///9/f38Y5VPI1nXVzpWJpMp+hzWWJubm55jbW1tyZ07d5TWtrW1ydDQkO3+tbW1/Ef1i7l06ZL09/crrQUA+ItmpwzW1tbyjx8/flx0/fb2tu2+v/3tb/nH6+vrrp7baZ9KLOuU5DetrKy4Pi67WTTfffediLxuaFRiPXr0yDbW6OiocoMiItLV1WU7a2d0dFSWl5eVYx0fHyuvBQD4h7exysBp6F0h9fX1tvvOnDnjKlZzc7PtPrfTgv2K9U//9E/aYrmdxuz09RoAADPwyk4ZvPXWW/nHH3/8cdGhgqdPn7aNZf36g4WFBdt1uUGATk2ItUlQiaXa7NjFsg4CdIqVO/94PK40VNB6fe2oxlLhFGtmZkZmZ2eVYwEA/McrOwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGg0OwAAwGh89LzM3HzEuZjcR8JNjZVOp42PBQDwH6/slIF1No6KRCJR0j63z+12EKDTerfn6MTtOTodl9tzdHpuN+d46tQpV88LAPBP6JgZ92WxtrYm8/PzRde1tbVJf3+/4y/W+fl5x6+ByEkkEkW/n0lXrL29PZmfn1eaQKwzVn9/v2ODojPW1taWzM/PK01lLhYLAFA5NDsAAMBovI0FAACMRrMDAACMRrMDAACMRrMDAACMRrMDAACMRrMDAACMRrMDAACMRrMDAACMRrMDAACMRrMDAACM9v8A0/fzfd39eAEAAAAASUVORK5CYII=[/img][br]
Pergunta 2
Qual número está representado no material dourado seguinte?[br][br][img]data:image/png;base64,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[/img][br]
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Information: Formando números com até 3 dígitos no material dourado digital