diff --git a/module3/exo3/exercice.ipynb b/module3/exo3/exercice.ipynb index 20279160a6fc49dc873994d5ff467d15453aca83..df7c783f039f030ebf2e8f5235f3cec45e7943bb 100644 --- a/module3/exo3/exercice.ipynb +++ b/module3/exo3/exercice.ipynb @@ -1071,22 +1071,22 @@ }, { "cell_type": "code", - "execution_count": 65, + "execution_count": 89, "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "" + "" ] }, - "execution_count": 65, + "execution_count": 89, "metadata": {}, "output_type": "execute_result" }, { "data": { - "image/png": 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\n", 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" ] @@ -1098,23 +1098,40 @@ } ], "source": [ - "plt.plot(my_data[\"Wages\"], my_data[\"Unnamed: 0\"], \"r--\")\n", + "plt.plot(my_data[\"Unnamed: 0\"], my_data[\"Wages\"], \"r--\")\n", "\n", " \n", - "x = my_data[\"Wages\"]\n", - "y1 = my_data[\"Unnamed: 0\"]\n", + "y1 = my_data[\"Wages\"]\n", + "x = my_data[\"Unnamed: 0\"]\n", " \n", "plt.fill_between(x, y1, color='#539ecd')" ] }, { "cell_type": "code", - "execution_count": 85, + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "code", + "execution_count": 87, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", + "text/plain": [ + "" + ] + }, + "execution_count": 87, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", 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" ] @@ -1129,7 +1146,13 @@ "# Superposition des deux graphiques\n", "\n", "p = plt.bar(my_data[\"Unnamed: 0\"], my_data[\"Wheat\"]), plt.plot(my_data[\"Unnamed: 0\"], my_data[\"Wages\"], \"r--\")\n", - "#plt.fill_between(x, y2, color='#539ecd')\n", + "\n", + "\n", + "x = my_data[\"Unnamed: 0\"]\n", + "y2 = my_data[\"Wages\"]\n", + "\n", + "\n", + "plt.fill_between(x, y2, color='#539ecd')\n", "#plt.legend([p1, p2])\n", "#plt.show()\n" ]