G.1.20.1 Math Talk: Angle Relationships

[size=150]Mentally determine the value of [i]x[/i] in each picture.[/size]
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hXKnz+/TLviOaZ83ZcMeCgDzzX1ZZ7Iy/2/0xD+D4YfMFD9GQgNDaUiRYrI1KjsvlrWc8t+DccK/T3MnDmT8AMGKj8DPN2KB982atRI/pm3aNGC5s2bR3PnzvXrs8/lqszVCL7hG1wAvgOgiOAT4JU7+M2Mx6chmIcABM48dW1KTzMyMui5554TceMVdBHMRQACZ676NpW3vKROxYoVqUCBAi4NCjUVHJM4C4EzSUWbzU1e7TVfvnz0yCOPyG5VZvMf/v5JAAKHJ0E5AhMnTpQmKW/Bd+XKFeX8g0OuE4DAuc4KMQ1AgMeecWeCZelwA5gME/1IAALnR7jIOnAEeJ7iSy+9JOI2duzYwBWMknRNAAKn6+qBca4Q+OOPP+ixxx6jPHnyONyA2ZW8EEctAhA4terTdN78+uuvss8BL/O9d+9e0/kPhx0TgMA55oO7OiYwY8YMaZLyzlUXL17UsaUwLVgEIHDBIo9yvSLQp08fETdepx8BBOwRgMDZI4PruiRw8+ZN4p2ouKd0xIgRurQRRumHAAROP3UBS5wQ4D0OatSoIeL2ww8/OImN2yBABIHDU2AIArzp73333Sfb623fvt0QNsPI4BOAwAW/DmCBEwK8tBE3SevUqSMLSDqJjtsgoBGAwGkocKBHAoMGDRJxe+ONN8idtfj16AtsCjwBCFzgmaNEFwiwmLVv317EjUUOAQQ8IQCB84Qa0viVAO+PULduXRG3xMREv5aFzNUmAIFTu34N592OHTuoZMmSVLx4ceKOBQQQ8IYABM4bekjrUwK8WTJvDsNDQXjbPQQQ8JYABM5bgkjvEwI8aJd7SnkQLw/mRQABXxCAwPmCIvLwisB7770n4ta7d2+v8kFiEMhJAAKXkwjOA0aAJ8g3btxYxI0nziOAgK8JQOB8TRT5uURg3759VLZsWSpUqBClpKS4lAaRQMBdAhA4d4khvtcEkpKSZHHKqKgoOnr0qNf5IQMQsEcAAmePDK77hQAvJ86dCby8eGZmpl/KQKYgYCEAgbOQwG+/E+CNYFjcunfv7veyUAAIMAEIHJ4DvxPgrfuaNm0q4jZhwgS/l4cCQMBCAAJnIYHffiFw6NAh2XyZN2HmzZgRQCCQBCBwgaRtsrKSk5OpQIECVKFCBUpNTTWZ93BXDwQgcHqoBQVtmDx5sjRJY2Nj6fLlywp6CJeMQAACZ4RaMpiNCQkJIm7x8fEGsxzmqkYAAqdajQbRn+vXr1OLFi1E3MaMGRNES1A0CPxJAAKHJ8EnBNLS0qhq1aqUO3duWr58uU/yRCYg4C0BCJy3BJGeNmzYQEWLFqUyZcrQ7t27QQQEdEMAAqebqjCmIbNmzZImacOGDen8+fPGdAJWK0sAAqds1frfsX79+om4dejQwf+FoQQQ8IAABM4DaGZPkpWVRXFxcSJuw4YNMzsO+K9jAhA4HVeOHk07deoU1apVS8Rt4cKFejQRNoGARgACp6HAgTMCW7ZsoRIlSlBERARt3brVWXTcB4GgE4DABb0KjGHAggUL5K3tqaeeotOnTxvDaFhpegIQONM/As4BDBkyRMStXbt2dOvWLecJEAMEdEIAAqeTitCjGXfu3KG3335bxG3AgAF6NBE2gYBDAhA4h3jMe/PcuXPUoEEDEbc5c+aYFwQ8NzQBCJyhq88/xu/atYtKlSpF4eHhtHHjRv8UglxBIAAEIHABgGykIpYtW0a5cuWi6OhoOn78uJFMh60gcBcBCNxdSMx7YfTo0dIkbdmyJd24ccO8IOC5MgQgcMpUpXeOdO7cWcStZ8+e3mWE1CCgIwIQOB1VRjBM4dV2mzRpIuI2derUYJiAMkHAbwQgcH5Dq/+MDxw4QOXLl6d7772X1q5dq3+DYSEIuEkAAucmMFWir1q1ivLmzUuVK1emw4cPq+IW/AABKwIQOCsc5jgZN26cNEmbNWtGV69eNYfT8NKUBCBwJqv2bt26ibh17drVZJ7DXTMSgMCZpNYzMzOpefPmIm7fffedSbyGm2YnAIEzwRNw5MgRqlKlCoWFhdHKlStN4DFcBIE/CUDgFH8S1q1bRwULFqRy5crR/v37FfcW7oGANQEInDUPpc6mTZsmTdKYmBi6dOmSUr7BGRBwhQAEzhVKBozz2Wefibi9//77BrQeJoOAbwhA4HzDUTe58BzSVq1aibiNGjVKN3bBEBAIBgEIXDCo+6nM9PR0ql69OoWGhtLSpUv9VAqyBQHjEIDAGaeuHFq6adMmKlasGEVGRtLOnTsdxsVNEDALAQicAjU9d+5caZLWr1+fzp49q4BHcAEEfEMAAucbjkHL5YsvvhBxe/PNN4n3UPAk3L59m5KTk4m3BUQAAZUIQOAMWpu8u9Xrr78u4vbll1967EVGRgb16dOHxo8fT4MHD6YJEyZ4nBcSgoDeCEDg9FYjLthz5swZql27Nt1zzz20aNEiF1LYjzJ//nyaPXu2FqF///6UmpqqneMABIxMAAJnsNrbtm0bPfjgg7K7fMeOHV2yfseOHdShQwe6fv26Fp/3Oh00aBAtXryYWOQsYeDAgZjxYIGB34YnAIEzUBXy21pISAg9+eSTdPHiRZlX6sp+pRyXh45wM5TD9OnTJR+exnXz5k3iQcFTpkyhr776isaOHWsgIjAVBBwTgMA55qObuyw+LG6vvvoqZWVlaXYlJCS4tBpvv379ZIwcdyRwPvzmZgkscklJSbRhwwbLJfwGAV0Q4M8xls6v77//nr7++mviaxx4717+hzxjxgz5R23LYAicLSo6u/bOO++IKH3++ed3WXby5Enq1KmTlejdFYmIrly5IsuTFylShDDDwRYhXNMjAe5Aq1atGnXp0kU2Ii9btizVq1ePuPVRo0YNatSokaxM3aZNG5vmQ+BsYtHHxQsXLtDTTz8t4jZz5ky7Rn377bfEY+GchZIlS1KZMmWcRcN9ENANgddee02ef16FmkNaWpqcV6hQgXhwOwd+i+Pl93lkQc4AgctJRCfne/bsETHiN67169c7tIpXComPj7f7ms6J//GPf0jPa0REhPZgOMwUN0FABwT4H3LTpk01S/jvgj+xcLPUErizrHTp0jbHgULgLJR09HvFihUyBOTxxx+nY8eOuWQZNzs5na3Qo0cPmcbFE/Hj4uIoNjbWVjRcAwFdEThx4oSIGW+QZAkTJ06U9Q2zf4d+/vnnZbVqS5zsvyFw2Wno4Jg/ovJ/KH7junbtmssW8WKWvXv3torPMxtGjBgh+Vnmp/IwE87/999/t4qLExDQGwFeMIKbnrx3ryW0a9dOvsVZzvkZ51YJd8LZChA4W1SCdO2DDz4Q8fn00089soDf1E6fPq2l5d5Rfn3PuUw5iyh/pEUAAT0T4OeZt7XMHipVqkQ8csASjh49Kn8z9j7jQOAspIL4m6dL8Ws2v1lNmjTJY0t4mhWWSfIYHxLqjEB0dDS1bdtWs4qHh/DfyLJly7Rr3PnG1/hvyFaAwNmiEsBrBw8eJP6vlD9/flqzZo1XJfM4tuHDh3uVBxKDgB4IcI9ow4YNrWbZ8Hg4Xu8weyuFn/eXX37ZrskQOLto/H9j9erVImwscCx03gZeKqlXr17eZoP0IBB0ArZWxuFVb3IGW/Gyx4HAZacRwGPuDeJX6xdeeEEG4fqqaJ52Ze913VdlIB8QMAoBCFwQauqTTz4Rcfvwww99XjqvD3f48GGf54sMQcCIBCBwAaw1HvbRunVr2YA5+xJFvjSBZzX4ornrS5uQFwgEi0AI90Lgx78M5s2bR3PmzJEPpNwsbd++PS1ZsoRmzZrlU/acH48T6tu3r0/zxfPh3+cDfP3HN4T/4PDjPwaFCxe24hseHk6FChWyuuZL/jwwMnfu3H7L35e2Ii//PXdg+xdbHluCH98z4KVceIFJnkLFDxuPczt06JBsCgPevucNpmBq6xnANzg/fhzgWQQsbthd3o+QkTUIOCAAgXMAx9NbPBGY16diccPAW08pIh0IeE8AAuc9Q6sceAWEmjVrirhlXzXXKhJOQAAEAkIAAudDzJs3b6b77rtPNoXZvn27D3NGViAAAp4QgMB5Qs1GGt6ZipukderU0daMtxENl0AABAJIAALnA9i8YTKLG2/EbGu+nA+KQBYgAAIeEIDAeQDNkoQn+vKgXRY33k8UAQRAQF8EIHAe1gev3MG7+7C4JSYmepgLkoEACPiTAATOA7q8U3xkZCQVL14cG7h4wA9JQCBQBCBwbpLmOaS8SzwvvJeenu5makQHARAIJAEInBu0R44cKU1SXhGE9ztAAAEQ0DcBCJyL9cO7x/P3tpw7V7mYHNFAAASCQAAC5wT6xYsXKSYmRsRt+vTpTmLjNgiAgJ4IQOAc1Ma+ffuobNmysrxRSkqKg5i4BQIgoEcCEDg7tZKUlER58uShqKgo4r0XEUAABIxHAAJno8542W/+3vb3v/+dMjMzbcTAJRAAASMQgMDlqKWPP/5YxK179+457uAUBEDAaAQgcH/V2NWrV+nFF18UcRs/frzR6hH2ggAI2CAAgSOSbfYeffRRypcvH/388882MOESCICAEQmYXuCSk5Pp3nvvpQoVKtCBAweMWIewGQRAwA4BUwvclClTpEkaGxtLly9ftoMIl0EABIxKwLQCl5CQIOLWpUsXo9Yd7AYBEHBCwHQCx1v5/fOf/xRxGzNmjBM8uA0CIGBkAqYSuLS0NKpatapsjPzjjz8aud5gOwiAgAsETCNw//3vf6lo0aJUunRp2r17twtoEAUEQMDoBEwhcLNnz5YmacOGDen8+fNGrzPYDwIg4CIB5QWuX79+Im4dOnRwEQmigQAIqEJAWYG7desWtW3bVsRt6NChqtQX/AABEHCDgJICd+rUKXrqqadE3BYuXOgGDkQFARBQiYByArdlyxYqUaKE/GzdulWluoIvIAACbhJQSuAWLFggb2389sZvcQggAALmJqCMwPF3Nl7Djb+78fc3BBAAARBQQuDefvttEbf+/fujRkEABEBAI2BogTt37hw1aNBAxI3HuiGAAAiAQHYChhW4Xbt2yayE8PBw4lkKCCAAAiCQk4AhBY7nkebKlYuio6OJ55cigAAIgIAtAoYTuH//+9/SJOUVQXhlEAQQAAEQsEfAUALHa7dxT2nPnj3t+YPrIAACIKARMITA8Wq7TZo0EXHjVXgRQAAEQMAVAroXON4noXz58rJvwtq1a13xCXFAAARAQAjoWuB4h6u8efMS73h1+PBhVBkIgAAIuEVAtwLHe5Py9zbeq5T3LEUAARAAAXcJ6FLg/vWvf4m48S7zCCAAAiDgKQFdCVxmZiY1b95cxO3bb7/11CekAwEQAAEhoBuBO3LkCEVFRVFYWBitXLkS1QMCIAACXhPQhcClpKRQwYIFqVy5crR//36vnUIGIAACIMAEgi5w06dPlyZpTEwMXbp0CbUCAiAAAj4jEFSB69Wrl4hbp06dfOYQMgIBEAABC4GgCNyNGzeodevWIm4jR4602ILfIAACIOBTAgEXuPT0dKpevTqFhobSkiVLfOoMMgMBEACB7AQCKnCbNm2iYsWKUWRkJO3YsSO7HTgGARAAAZ8TCJjAzZ07V5qk9erVo7Nnz/rcEWQIAiAAAjkJBETgBg4cKOL25ptv0p07d3LagHMQAAEQ8AsBvwrc7du36fXXXxdxGzx4sF8cQKYgAAIgYI+A3wTuzJkz9Le//U3Ebf78+fbKx3UQAAEQ8BsBvwjctm3b6IEHHqD777+fNm/e7DfjkTEIgAAIOCLgc4FbvHixvLXVrFmTTp486ahs3AMBEAABvxLwqcANHz5cxK1NmzaUlZXlV8OROQiAAAg4I+AzgXvnnXdE3Pr27eusTNwHARAAgYAQ8FrgLly4QE8//bSI28yZMwNiNAoBARAAAVcIeCVwe/fupYceeoiKFClC69evd6U8xAEBEACBgBHwWOBWrFhB99xzDz3++ON07NixgBmMgkAABEDAVQIeCdw333wjTdKXX36ZrigEGJYAAAIzSURBVF275mpZiAcCIAACASXgtsB9+OGHIm49evQIqKEoDARAAATcJeCywGVkZNDzzz8v4jZp0iR3y0F8EAABEAg4AZcE7uDBg1SpUiXKnz8/rV69OuBGokAQAAEQ8ISAU4Fbs2aNCBsLHAsdAgiAAAgYhYBDgeOmKO8uz01TbqIigAAIgICRCNgVOO5EYHH74IMPjOQPbAUBEAABjcBdAsfDPnj4B4sbDwdBAAEQAAGjErASOB6wywN3eQAvD+RFAAEQAAEjE9AEjqda8ZQrnnq1Z88eI/sE20EABEBACIjA/ec//5EmKU+a58nzCCAAAiCgAoGQoUOHirjxckcIIAACIKASgRDuTOCFKhFAAARAQDUCIYmJiar5BH9AAARAQAhonQzgAQIgAAKqEYDAqVaj8AcEQEAjAIHTUOAABEBANQIQONVqFP6AAAhoBCBwGgocgAAIqEYAAqdajcIfEAABjQAETkOBAxAAAdUIQOBUq1H4AwIgoBGAwGkocAACIKAaAQicajUKf0AABDQCEDgNBQ5AAARUIwCBU61G4Q8IgIBGAAKnocABCICAagQgcKrVKPwBARDQCEDgNBQ4AAEQUI0ABE61GoU/IAACGgEInIYCByAAAqoRgMCpVqPwBwRAQCMAgdNQ4AAEQEA1AhA41WoU/oAACGgEIHAaChyAAAioRgACp1qNwh8QAAGNAAROQ4EDEAAB1QhA4FSrUfgDAiCgEYDAaShwAAIgoBqB/wGnzooscLfdQgAAAABJRU5ErkJggg==[/img][br][size=150]The value of [i]x[/i] is...[/size]
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[/img][br]The value of [i]x[/i] is...
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[/img][br]The value of [i]x[/i] is...
[img]data:image/png;base64,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[/img][br]The value of [i]x[/i] is...
What strategies did you use to find [i]x[/i] in the pictures above? Use any vocabulary words you can remember.
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Information: G.1.20.1 Math Talk: Angle Relationships