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Author Question: Which of the following is the best candidate for a crossed Claisen reaction with ethyl acetate? ... (Read 90 times)

jeatrice

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on: Aug 23, 2018
Which of the following is the best candidate for a crossed Claisen reaction with ethyl acetate?
 

Question 2

Predict the aldol reaction product(s) of the following ketone.
 
  1. A
  2. B
  3. Both A and C
  4. Both B and D
  5. A, B, and C

Question 3

Which of the following would not be produced in the aldol reaction between 2-butanone and acetophenone?
 

Question 4

Which of the following reactions will yield the compound shown below?
 
 


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KKcool

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Reply #1 on: Aug 23, 2018
Answer to Question 1

2

Answer to Question 2

4

Answer to Question 3

4

Answer to Question 4

3

Answer to Question 5

3

Answer to Question 6

4

Answer to Question 7

2

Answer to Question 8

2

Answer to Question 9

3

Answer to Question 10

4

Answer to Question 11

1

Answer to Question 12



Answer to Question 13



Answer to Question 14

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4am0/MmuCb7vfAMH9gBhCeNTTz2lh9d8I9fMJQmQgC8SwEgMTqzFcTkUJOdq0OtEyVhS7Vwxso+NvUQ4zAsHb02ePNkjXc7sc8C7JEAC3kQAQ0/GcTlm5wtDdv3799fnKU2ZMsVs835vz2uG786ePathHzp0SG9IxR4fs8KTTz4pP/30k94NbaYDVrPyRzskQAK5SwB7AuFsFH/Gnj+zcoARGYQxY8aYZTJf2Sn4Gs4d94KA3gxWeuAMEqwwO378uHZfUa1aNbdyh7NMXn75ZT3R2Lx5c/aS3KLJh0nAfwjAS/iIESP0hD3mmdE+uBOweR6r4uB+B27BsKDK338Ee6J8XnN0Bb4MqFS4v4D/JSx1hvsM/GFctkOHDtKsWTOnvjPwOYdfQf/9738z7Ep2yggjkwAJ+CUB+Jlcu3atPiUWHhewlQNHwqCnA/dghlcVRwsPH3FYsfbJJ5/IY4895uhjPhvPU6vvvEqUbGsHzkjh7ykxMVGvo4fLHrjWGD58uD5DyDa+7Wd0AnE+E7548B/HQAIkQAJZEcBiqOTkZD3MjzOEHnroIb2/6J///KfAAWl2AXuGEB/tE84hwvYNfw/5UpSMSsVQHvy/YSMaTnDEZwBBDwgrW+ztD4KQRUdHy+rVq00fMzbyxVcSIAH/IwD/b3CijPYGUwrwXfnAAw8ITq5u27ZtBofJRumxZwib2tHeuHq4p2HLV17ztSjZVtK8efMEG2HxpYFAde3aVR8bgW43dhhfvHhRD/eNGjVKHnnkEdvH+ZkESIAEHCaAja9wUor2Bh4QIECYp8ZREiVLlhSssHvmmWdk+fLl0rlzZ4ft+npEipKdGoQg4SyjlStX6mE+rNjDWUZYVo7zQiZNmqQ9ddt5lJdIgARIwCkCaG/QpsAtD/YgYU4KQ3uY/4Y37VdffdV6SoBThn00MkUph4rDFwVdbsw3Pfzww/L+++/7/cqXHJDwNgmQgIcIYEEWek+YIujTp4+88847HkrJe81SlBysm/RnGjn4CKORAAmQgEsE8nN747ei5KmCufQN40MkQAJ+TYDtjfdXr1cvCfd+fMwhCZAACZCAmQS8zvedmYWjLRIgARIgAd8iQFHyrfpibkmABEjArwlQlPy6elk4EiABEvAtAhQl36ov5pYESIAE/JoARcmvq5eFIwESIAHfIkBR8q36Ym5JgARIwK8JUJT8unpZOBIgARLwLQIUJd+qL+aWBEiABPyaAEXJr6uXhSMBEiAB3yJAUfKt+mJuSYAESMCvCVCU/Lp6WTgSIAES8C0CFCXfqi/mlgRIgAT8mgBFya+rl4UjARIgAd8iQFHyrfpibkmABEjArwlQlPy6elk4EiABEvAtAhQl36ov5pYESIAE/JpAIb8uHQvn0wRwSiiDuQSGDx8uycnJUqBAAfnkk0+kVq1apiZgsVhMtUdj+Y8ARSn/1bnPlJgNnLlVNWrUKFm2bJlMnz5dli5dKt26dZPvv/9eqlSpYm5CtEYCbhDgcehuwOOjniWAnhKFyRzGp0+flqCgIFm9erXUr19fG+3UqZPg75VXXjEnEVohARMIcE7JBIg0QQLeTgACX6RIEalQoYI1q+XKlZOrV69aP/MNCXgDAYqSN9QC80ACHiZQvHhxadKkifTu3VsOHz4sM2fO1EN3nTt39nDKNE8CzhHg8J1zvBg7Fwlw+M582L169ZKUlBQpWrSoTJw4UShK5jOmRfcIsKfkHj8+fZNAWmyInv/BHJDFEiKxaUTjbQSwyOHxxx+Xb7/9Vi9ywHwSAwl4GwGKkrfViA/mB4IUFNVYEpQS9G5UQmOJCqIweVtVLlmyRPBXqVIlmTFjhpw5c8bbssj8kIBQlPglcJNAokyMSpbgmOESalgKHS4xwckSNTHRuMJXLyBQokQJKVasmFy5ckVKlizJlY1eUCfMQmYC3KeUmQmvOEUgVOK4ydUpYoxMAiSQNQGKUtZseMdFAmmxgyQqOVhiZlr7Ti5a4mMkQAL5jQBFKb/VuCfLmxghlrB4nUJwTKpEBnoyMdomARLwRwKcU/LHWs2rMoXG3VjooFKlz/wgsYTEChfh5VVlMF0S8E0CFCXfrDcvz3WgRI4KF0meL19Tlby8rpg9EvAuAhy+86768J/cBDWUYImXlFQRcWEY7/z58/Lll1/K0aNHrUx69OghAQEB1s94M3/+fDlw4IC0bdtW7r777gz3+IEESMD3CLCn5Ht15l05TouVEItFImxXf6emSLKES3cX1zocO3ZMnnzySX3Mwo8//qhfjx8/LoMGDZIVK1ZoBiNGjJDo6GhZs2aNtGvXTpYvX+5dbLwwN9jcjGMrGEjAWwmwp+StNeMr+QqMlFHhURL2ZqwMD4282SlKk9g34wWLHVzUJF16nPUzb948636a3377TWbNmiWlSpXSjkThv23dunVSu3ZtiYuLk8cee0y70Clfvryv0MvVfGJjc8GCBaVw4cL6FZ8ZSMDbCPAnk7fViA/mJzROSULjKAnSLobgZihIUkYpSbIuv0uT2BCLWDJ1p7Iv7P79+6VRo0bSsGFDefTRRyUwMFBatGghXbt2Fdzr2LGj9ZC6iIgIKVu2rFy+fDl7oy7c3b17twwcOFCGDBkiBw8edMFCzo+cOHFChg4dKn379pVt27bl/IALMW6//XZZuHChdjF07do1Le4umOEjJOBRAhQlj+LNP8YhTNrF0E1XQ3EZukiBEpmkRGW8mCOcatWqyc8//yybNm2SuXPnCjxdw5Fo1apVtauctWvXyqFDh7Qd9KgwvIfG1qxw6dIliY+Pl1atWukhwlWrVsn9998vs2fPNi0dMMO8GAQWPul+//137SR18uTJcuHCBbOKog/3gyBBtI8cOSJ79+6VcePGmWafhkjANAKKgQS8kMDevXvVbbfdpsLDw1VERIR+/eOPP9Rdd92l31+5ckVfr1Wrlho8eLCOu3z5cjV9+nT17LPPqrS0NLdKNXXqVBUYGKgKFCignnjiCbVv3z51+fJlbdtisagGDRqoOXPmuJXGggULVNOmTRXsDRkyRF28eFFdu3ZNTZgwQRUqVEhVq1ZNxcbGupXGqlWrVPv27TFOp7p06aKOHj2q7c2bN08zCwkJUcuWLXMrDT5MAmYSwK9bBhLwOgJnzpxRH3zwgXrttdfU6NGj9d+ePXvU4sWL1ezZs635jYuL0/fQ+CKcO3dOQVDq16+vpk2bpiBezoRNmzap3r1760a8WbNmKiUlJdPjGzduVP369dON+qBBg9T27dszxcnuwq5du7SwFitWTPXs2VOtX78+U3SI6rBhw1ThwoXVww8/rH788cdMcbK7cOjQIfXyyy+rcuXKqQ4dOigItm04ePCgevHFF3VZ+/Tpo/7++2/bKPxMArlOgKKU68iZoKMErl+/7mjUTPHQ4L7++uuqU6dOaubMmboHkilSugunT59W48aN072W8uXLK/Ricgrr1q1TNWrU0I36lClTdE8nu2fQ00JPDj2jqlWrqhUrVmQXXd9LTU1VEEf0dEaNGqVOnjyZ4zNLlixRxYsXV6VLl1azZs3KMT56SuCEntlLL72kbLlv27ZNiyJ+KCAcOHBAQZghlPjbunVrjmkwAgk4SoCi5Cgpxst1AraNoysZSEhIUN26dVPt2rVTS5cuzWQCYoQeWUBAgG7Io6Ki1O7duzPFy+oCemIfffSRKlGihKpXr56aMWNGJnGCGM2dO1c1atRID8shPQzVORMWLVqk8wgxe/fdd9Xx48czPY7ytW7dWgsYBPnYsWOZ4mR3ITExUQ8n3nvvvVbBRNmqVKmih03R+zxx4oTuXSEfzZs3139PPfWU2rJli5o4cWImQcsuPd4jAXsEKEr2qPCaVxAwQ5SMgkyePFn3ODAkZojOL7/8ohtV9EJatGjh1i9+9BZ69eqlBQHzNGikETAP9sADD+jrGIbD8KCrAfNsmC9DfmvXrq2SkpK0qb/++kvPSeE6hGLt2rWuJqFFJzo6Wg/9rVy5UpUpU0bhFQFzdw8++KDq27eviomJyZDGgAED9FAje00ZsPCDCwQoSi5A4yO5Q8BMUUKOMckPwcCwFnoDaMQrVqyo0AsxK2C+Cz0K2DbSCAoK0sN2WMRgRkDvLzg42JoGFoRUr15d96DQ8zMrvPHGG6p///7W3s/58+dVq1attChBFNH7xN/mzZsVhi+xaOPIkSNmJU87+ZQAl4Sbto6RhrydQIUKFWTkyJHao0GhQoUEh9599dVX8sgjj5iW9QEDBsjWrVvlueeeE6QRHh4uW7ZskcGDB5vmSSE0NFSSkpJkzJgxOg3s20IaUVFRpu49whL89HumNm7cKKdOndKHBHbp0kXGjh2r/xo0aKD3i2GzMxgzkIA7BCwQY3cM8FkS8BQBfDXhFsfM8PHHH2shgl+9Zs2aaf96derUMTMJv7GF/UwQwOrVq0tYWJgW9IkTJ2pBhDhhoy8ChAi+CiHEGzZskCpVqvgNAxYk9wmwp5T7zJliHhKAyF29elXn4Pr16x7xAJGHxTM16UqVKsnq1aulXLlysnTpUhk/frz2OoFeEnqBc+bM0X9w9dS4cWNp06aNwDMFAwm4Q4C+79yhx2dJwM8JYIhzxowZGUrZr18/wZ9tgNcNBhJwlwB7Su4S5PMkQAIkQAKmEaAomYaShkiABEiABNwlQFFylyCfJwESIAESMI0ARck0lDREAiRAAiTgLgGKkrsE+TwJkAAJkIBpBChKpqGkIV8ggDOSzp49q7N6+vRp085F8oWyM48k4AsEuHnWF2opn+bRE5tncYrsyZMnpXnz5pKcnCwtW7bUx4PnU8QsNgl4HQH2lLyuSpghTxKAK5x9+/bpE2QnTZokO3fu9GRytE0CJOAkAYqSk8AY3bcJYCPokCFDZODAgVKvXj1p3769wKcbAwmQgHcQ4PCdd9QDc2GHgCeG7+rWrSujR48WOE5F6N+/vxQpUkSmT59uup89O0XiJRIggRwIsKeUAyDe9i8C8NmGHpIR8P7y5cvGR76SAAnkMQGKUh5XAJPPXQKtWrWS6Oho7dUaxzJMmTJFOnfuzF5S7lYDUyOBLAlw+C5LNLyR1wQ8carKtWvXpE+fPvr8oTNnzugziEaMGJHXRfWb9M0+asRvwLAgDhOgKDmMihH9icDevXt1cQICAvypWCwLCfg8AYqSz1chC0ACJEAC/kOAc0r+U5csCQmQAAn4PAGKks9XIQtAAiRAAv5DgKLkP3XJkpAACZCAzxOgKPl8FbIAJEACJOA/BChK/lOXLAkJkAAJ+DwBipLPVyELQAIkQAL+Q4Ci5D91yZKQAAmQgM8ToCj5fBWyACRAAiTgPwQoSv5TlywJCZAACfg8AYqSz1chC0ACJEAC/kOAouQ/dcmSkAAJkIDPE6Ao+XwVsgAkQAIk4D8EKEr+U5csCQmQAAn4PIFCeVkCT5yXk5flyeu0T548Kb1795ajR49K2bJl5fPPP5cKFSqYli2elWMaShoiARLIgkCe9ZQgSGjk+GcOg/Pnz0uvXr20GM2YMUOqVasmPXv2lLNnz5rGOIvvEC+TAAmQgGkE8kyUTCsBDWkCS5culT179siCBQvkrrvukrlz58rBgwdl0aJFphBir9YUjDRCAiSQAwGKUg6AfOX21atXpWLFirpXZOS5cuXKcuXKFeMjX0mABEjA6wm4LEqJERaxhMRKmtcXMX9ksH79+pKWliZTp07VBZ45c6Zs3bpVGjVqlD8AsJQkQAJ+QcC1hQ6JERIWLyLBfsHALwrRokUL+fLLL6V79+4SFxenh+6mTZsmrVq18ovysRAkQAL5g4ALopQoEVqR8gcgXyplqVKlZMmSJbJ//37BSrwePXr4UvaZVxIgARIQp4fv0mLflPjgGIkJJz1vIzBgwAC5fv26BAYGyocffuht2WN+SIAESCBHAs6JUlqsDIoSiZkZKXVzNM0IuU2gRIkScvnyZcHycO4pym36TLjaMNAAAA05SURBVI8ESMAMAk6IUprE3lAkiQw0I2naMJtAeiFK/97sdGiPBEiABDxFwOE5pbTYQRIlMZJKRfJUXdAuCZAACeR7Ao6JkjFslxop7CTl++8MAZAACZCAxwg4NHyX9vV8SZZkiQq65RJHL8BLjpIgi0UiEj2WPxomARIgARLIRwQcEqXAyCSBm5n0fwlYfRccI6lKSVxoPiLGopIACZAACXiMgEOi5LHUaZgESIAESIAE0hEwUZTSJDbEIhYHxvKwZHnw4MF6gyfyAs8Db731ls7WkSNHJCwsTO677z6Jjo5Ol1W+JQESIAES8HcCLotSaJwSlZR+4UOgRCYpUQ6M5cF5aEJCghQuXFjz3b59u2zatEkgSMHBwYL9Ns8//7zMmTNHnnrqKbl48aK/14Np5cNS8KJFi5pmj4ZIgARIIDcJOLb6zgM5uu222+Trr7/W5//8+eefUrNmTZk3b56UK1dOH7+AJENCQqRJkyYybNgwadq0qQdyIQKBxIbT4sWLe8R+eqMnTpzQ5Ut/zez3KAd4cp+S2WRpjwRIIDcIuNxTcjdzEIIxY8bI8OHDZeXKlbp3dOHCBS1Chu2AgACpVKmSXmBhXDPzdc2aNdK4cWMteAsXLjTTdAZbBw4ckA4dOkiDBg1k7NixGe6Z+QG+7yIiIqRfv376cD8ILgMJkAAJ+BKBPBMlDNElJSXJr7/+KkOHDpXDhw9LvXr19BHeOHIB4f3339cucy5duqR9upkFdufOnbr39cgjj0idOnUkKChIn9rav39/fdyDWekcO3ZMxo8fL/fcc4+cO3dO/vGPf8ioUaOkTZs2snz5crOS0b292bNnyw8//KCHQJ955hnZvXu3FtzFixeblg4NkQAJkIDHCag8CKdOnVIVK1ZUhw4d0qlHRUWpnj176vcjRoxQ5cuXV+3bt1dFihRRP/30k1q2bJm699571RdffOFWbq9fv66efvppVaBAAZ3GlClTtL3Lly+rDz74QFWtWlWJiBo0aJA6f/68W2m9/fbbqnLlyqpw4cJq2LBhVltfffWVat68uU6nQ4cOatu2bdZ7rrxZunSpatCggbbXo0cPdfLkSW1m3bp16uGHH1alSpVSgwcPVpcuXXLFvPUZsGMgAfMJJKhwEf39xf896194ghtJpaqYYNgKV/asJISLkuAYlepGCrn5aGpMsJVLcIydXCeEq1u4bvC89Tk3c2pOWhgay/Vw5coVlZiYqC5evKjT3rJlixYfIyOLFi1SH330kdq0aZNxSf3nP//RQgLB+PPPP63XHXlz7do19dlnn6mmTZuqcuXKqTfffFMdOXIk06Pnzp1Tjz76qP4CBAUFqWnTpilccyYkJSWpBx98UJUoUUINHTo0S9F57bXXVNGiRbVojBkzRv3999/OJKN27NihnnjiCVW6dGnVpUsX9cMPP9h9/tNPP1WVKlVSdevWVQsXLrQbx5GLFCVHKDGO0wRSY1SwBCt7ba3TtqwPGKIkSuy0zr4lSjdExq4Y6fLaipDtZysUn3mTJ6IEOq40cn/99ZcaPny4qlChgvr3v/+t8DmnsGvXLoUeBH6BdezY0a4Y2drYsGGDeuihh/QzrVu3VikpKbZRMn0+evSoGj16tH4GArBx48ZMcWwv7N69W6GXiLxBLNEjzClA0GfPnq2fAYdZs2bl9Ig6ffq0Gjt2rCpZsqQaOHBgpvLs27dPrVq1Sv32229WWzt37rQKJXqS+OEAcWcgAVMJJIRn2aNxPZ2bohQcbFfwfFGU7GjrTTy2ImT72XWKefWkT4mSAWnx4sWqVq1aqlixYurVV181Lmd4hRhFRkYqi8WiWrRooVauXJnhfk4f0BBPnjxZ3XHHHVoAMARmT5wgRuPGjdNDdWXKlFHomTgbMKQH8YM4YUjvu+++y2QC+YEYNWrUSMfD8OCJEycyxcvuwpo1a3SvCr2r6dOn66gQTwgi7Ka/3r17d907RSSI1p133ul0rzG7vPAeCYCAHprKusV1EdJNUQpPsGvfrihpcbw1fJixZ2I09DdejSFG22ynH2ZDnIw2silKVmnrXuStPGUajrS9r4ckb+Y1Bj3QW886nVdb2yLphghvlMXl8maDArd8UpSQcQx3vfTSS7qBDgkJ0cOBRlkXLFigChYsqO+98cYbTjfehh28Ym6pf//+2ha+aB9//LF12BFDZtWqVdPzRhiq++OPP9I/6vR7DCtiHg3pREdHq4MHD2obaWlpqnPnzvo6enAQF3fCzJkztTjt2bNHBQQEqJdfflmbgzgWL15crV27Vs9DTZgwQV8/e/asqlmzJkXJHeh81i4BCERw8K05E6cac7sWcfGWKCllCMqtyJlE6aYo3Gq4b4qP9YIhRreGGW80yFl/Vjcb9RyFycG0rVm5VYyb72zLZ0Jeb+Y9Q5o2+bQtv8PlzZT/zBd8VpSMomBuypjoRy+jTZs2WiQwz7JixQojmtuvWHBhDAMivbCwMC0STz75ZJbzRq4kCqEYOXKkto0FH127dtXv27Vr57YY2eYHolqnTp0Ml3v16qViY2O1UAUGBuphTCw6QY/R2fm1DIb5gQQyEbjZgNosOtBC5dYkU3pRutkbS5dGRlG6ETeTeOhG2BCdG/nMECdDw23nPsqqbdhfbHEDheNpZxCIDBxvpH3rvp28OJvXHPNtJw2Hypsh41l+yLMl4WYtK+zSpYuMGzdOihUrJqmpqXqJOfYEJSYmSseOHc1KRlq2bKk39U6ePFkvU9+xY4fe7Dt16lSpX7++aenUqFFDJkyYIEuWLNHHmv/888/6M8rTtm1b09KBoQIFCsiZM2fkypUrVruHDh2SggUL6g3FWCoPl0+dOnXSca2R+IYETCEQKnEYrcngGUYktHu4JEdNFLMOHwiMnCkxEiWDYtMy5zrta5mfLNK4rs2hPEENJViSJSX11iMZ4gTWlcbGrcRFEi/B0udhezbiZVFWBXEibSMpR1/dymtodwmXeAmzRNivA1fL62DmfV6UUM7jx49Lq1atZN++fRIfH69Fw8HyOxUNjTW8S+zZs0cLYN++fZ163pnIXbt2lfXr18vff/8tI0eO9IjHCWzmbdasmfacsWHDBomMjJS0tDS9n2rv3r36Otw9wQchN+I6U3uM6xYBLQjZNOZOGw+UyFFOCl160XEovYxH+8CjiiUoSpIdetYmktNp2zyf48ec8oofC6kSEwxhunVcUUa3pjnZyDETWUbwC1HC3Fj6YPs5/T2+v0WgbNmygs21FSpUkMcee0xWr16t/9Bbq1q1qnYBhdhnz56Vhg0bsrd0Cx3feZxAsDQMMjGR0DhJCI+XN+31luwlk7ZDtti7nuW1YIlJzXi8j3HUjwPuQDNadTrtjI/n/MmRvN70ZXrzyCIcVRQfFiK38DliI+ec2IvhF6KEghlCdP36dXvl5LUsCGDYE0ODKSkpsnnzZu3dAlFjY2MFniEQqlSpIsuWLRP4K2QgAdMIpMVKiL1DQlNTJFkai+2Imrvphg6PEYkaJG+mV5vAh6VPsMiWHTZDezoPDgqjHu7KONTnUF7NSNuhhNJFcjGvoXEJEm4MZ7poI10usn3rN6KUbSl5M0cCmF9iIIFcJRAYKaPwC9xm0iVxUbwExwwX088O1eklS3KGMTVjaC8o3QnaiRKBo7XDR0mkzTSRfT6hMjwm2KYnIZIYgaGv9L0L26fNSPuGzUyiapuU9bMDeU2MyJzvm/NIN3qvDtiwpuf8mzzzEu58VvkECZCAvxHAETgJuvG+VbLwBCVJVkXCOW1BEtU4waFjcW5Zsf9O/+KPD5P49LdD40QliFjCLNbrwTGpohxTJG0Jp3OnSogEBVkkymo7XBJUXPbi6nbaodIdwh4VJJb5MZKaVNeaelZvcsxrIHhEiCVDWTBcl2QV6RxtZJW4A9ctWJfnQDzToyBZs45X+Pjjj2XWrFmyatUqmTt3rmCFHJy9MphHwMz6Mi9XtEQCJOBvBDhm4281yvKQAAmQgA8ToCj5cOUx6yRAAiTgbwT8QpSuXbsmOHMJIf17f6sslocESIAE/J2AX4hS6dKlBXtrECpXrmx97++Vx/KRAAmQgL8R8IuFDqgU7E+CpwW8BgY6tI7T3+rSo+XhQgeP4qVxEiCBmwT8oqeEsuBI9Xbt2uk/uOVhIAESIAES8D0CfrFPCYKEJeDJycna753hQHT8+PG+VyPMMQmQAAnkYwJ+0VNavny5xMXFSUBAgPbY/c4778hXX32Vj6uVRScBEiAB3yTgF6KE+Q5j9R2qIf1736wW5poESIAE8icBvxClAQMGyLPPPquPk4BT0VGjRsnjjz+eP2uUpSYBEiABHyaQp3NK6OGYEcaOHavnknCoH1bf4cyjF154weo53Iw0aIMESIAESMDzBPJsSbgninbq1ClttkyZMp4wT5skQAIkQAIeJuBXouRhVjRPAiRAAiTgYQJ+MafkYUY0TwIkQAIkkEsEKEq5BJrJkAAJkAAJ5EyAopQzI8YgARIgARLIJQL/DxIu1v+PaIj7AAAAAElFTkSuQmCC />"

Answer to Question 15

2

Answer to Question 16

1

Answer to Question 17

1

Answer to Question 18

5

Answer to Question 19

3

Answer to Question 20

4

Answer to Question 21

5

Answer to Question 22

3


jeatrice

  • Member
  • Posts: 543
Reply 2 on: Aug 23, 2018
Great answer, keep it coming :)

yeungji

  • Member
  • Posts: 319
Reply 3 on: Yesterday
Thanks for the timely response, appreciate it

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According to this Democratic cartoon, the only qualification of General Zachary Taylor, the Whig can According to this Democratic cartoon, the only qualification of General Zachary Taylor, the Whig can
When Union troops pushed toward Richmond in June of 1862, these slaves crossed the Rappahannock Rive When Union troops pushed toward Richmond in June of 1862, these slaves crossed the Rappahannock Rive
Summary of Precipitation Reaction Summary of Precipitation Reaction
The Mantoux tuberculin skin test. Positive reaction. The Mantoux tuberculin skin test. Positive reaction.
Simple amplification of 1kb DNA fragments by polymerase chain reaction. Simple amplification of 1kb DNA fragments by polymerase chain reaction.
In an acid-base neutralization reaction, 33.74 mL of 0.500 M potassium hydroxide reacts with ... In an acid-base neutralization reaction, 33.74 mL of 0.500 M potassium hydroxide reacts with ...
Video: Calvin cycle (The light-independent reactions )

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