sistem koloid mudah berdifusi seperti lem<img align="middle" alt="space" class="Wirisformula" data-custom-editor="chemistry" data-latex="\;" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAGCAYAAADkOT91AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKAHAAAAZgABtw7B6wAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none;" />

sistem koloid mempunyai titik didih yang tinggi seperti lem<img align="middle" alt="space" class="Wirisformula" data-custom-editor="chemistry" data-latex="\;" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAGCAYAAADkOT91AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKAHAAAAZgABtw7B6wAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none;" />

sistem koloid mempunyai nilai difusi yang tinggi seperti lem<img align="middle" alt="space" class="Wirisformula" data-custom-editor="chemistry" data-latex="\;" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAGCAYAAADkOT91AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKAHAAAAZgABtw7B6wAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none;" />

sistem koloid mempunyai titik didih yang rendah seperti lem<img align="middle" alt="space" class="Wirisformula" data-custom-editor="chemistry" data-latex="\;" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAGCAYAAADkOT91AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKAHAAAAZgABtw7B6wAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none;" />

sistem koloid mempunyai nilai difusi yang rendah seperti lem<img align="middle" alt="space" class="Wirisformula" data-custom-editor="chemistry" data-latex="\;" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAGCAYAAADkOT91AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKAHAAAAZgABtw7B6wAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none;" />

Kata koloid berasal dari Bahasa Yunani yaitu &ldquo;kolla&rdquo; yang berarti &ldquo;lem&rdquo;, makna dari kata tersebut adalah ....<img align="middle" alt="space" class="Wirisformula" data-custom-editor="chemistry" data-latex="\;" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAGCAYAAADkOT91AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKAHAAAAZgABtw7B6wAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none;" />&nbsp;

1 m<img align="middle" alt="space" class="Wirisformula" data-custom-editor="chemistry" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAFCAYAAABirU3bAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKABAAAAVQAB8vOvGAAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none; vertical-align: -1px;" width="4" />&nbsp;

kurang dari 1 nm<img align="middle" alt="space" class="Wirisformula" data-custom-editor="chemistry" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAFCAYAAABirU3bAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKABAAAAVQAB8vOvGAAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none; vertical-align: -1px;" width="4" />&nbsp;

lebih dari&nbsp;<img align="middle" alt="begin mathsize 14px style 10 to the power of negative sign 1 end exponent end style" class="Wirisformula" data-custom-editor="chemistry" data-mathml="«math class=¨wrs_chemistry¨ xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨14px¨»«msup»«mn»10«/mn»«mrow»«mo»-«/mo»«mn»1«/mn»«/mrow»«/msup»«/mstyle»«/math»" height="15" role="math" src="data:image/png;base64,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" style="max-width: none; vertical-align: -1px;" width="32" />&nbsp;m<img align="middle" alt="undefined" class="Wirisformula" data-custom-editor="chemistry" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAFCAYAAABirU3bAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKABAAAAVQAB8vOvGAAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none; vertical-align: -1px;" width="4" />&nbsp;

1 - 1000 m<img align="middle" alt="space" class="Wirisformula" data-custom-editor="chemistry" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAFCAYAAABirU3bAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKABAAAAVQAB8vOvGAAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none; vertical-align: -1px;" width="4" />&nbsp;

<img align="middle" alt="begin mathsize 14px style 10 to the power of negative sign 9 end exponent space minus sign space 10 to the power of negative sign 7 end exponent space end style" class="Wirisformula" data-custom-editor="chemistry" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mstyle mathsize=¨14px¨»«mrow»«msup»«mn»10«/mn»«mrow»«mo»-«/mo»«mn»9«/mn»«/mrow»«/msup»«mo»§#160;«/mo»«mo»-«/mo»«mo»§#160;«/mo»«msup»«mn»10«/mn»«mrow»«mo»-«/mo»«mn»7«/mn»«/mrow»«/msup»«mo»§#160;«/mo»«/mrow»«/mstyle»«/math»" height="15" role="math" src="data:image/png;base64,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" style="max-width: none; vertical-align: -1px;" width="90" />m<img align="middle" alt="undefined" class="Wirisformula" data-custom-editor="chemistry" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAFCAYAAABirU3bAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKABAAAAVQAB8vOvGAAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none; vertical-align: -1px;" width="4" />&nbsp;

Zat terdispersi dalam&nbsp;sistem&nbsp;koloid memiliki ukuran partikel&nbsp;sebesar ....<img align="middle" alt="space" class="Wirisformula" data-custom-editor="chemistry" data-latex="\;" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAQAAAAFCAYAAABirU3bAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYKABAAAAVQAB8vOvGAAAAGR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIiBjbGFzcz0id3JzX2NoZW1pc3RyeSI+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPjXNO/4AAAAASUVORK5CYII=" style="max-width: none; vertical-align: -1px;" width="4" />&nbsp;

Di bawah ini yang merupakan contoh koloid adalah ....

Susu merupakan sistem dispersi koloid dari ....

susu<img align="middle" alt="space space" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#160;«/mo»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAAAFCAYAAAB4ka1VAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYBgCAAAApQABc8wLRwAAAF10RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48L21hdGg+knKbOAAAAABJRU5ErkJggg==" style="max-width: none; vertical-align: -1px;" width="8" />&nbsp;

santan<img align="middle" alt="space space" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#160;«/mo»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAAAFCAYAAAB4ka1VAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYBgCAAAApQABc8wLRwAAAF10RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48L21hdGg+knKbOAAAAABJRU5ErkJggg==" style="max-width: none; vertical-align: -1px;" width="8" />&nbsp;

air kopi<img align="middle" alt="space space" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#160;«/mo»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAAAFCAYAAAB4ka1VAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYBgCAAAApQABc8wLRwAAAF10RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48L21hdGg+knKbOAAAAABJRU5ErkJggg==" style="max-width: none; vertical-align: -1px;" width="8" />&nbsp;

air gula<img align="middle" alt="space space" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#160;«/mo»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAAAFCAYAAAB4ka1VAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYBgCAAAApQABc8wLRwAAAF10RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48L21hdGg+knKbOAAAAABJRU5ErkJggg==" style="max-width: none; vertical-align: -1px;" width="8" />&nbsp;

air garam<img align="middle" alt="space space" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#160;«/mo»«mo»§#160;«/mo»«/math»" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAAAFCAYAAAB4ka1VAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYBgCAAAApQABc8wLRwAAAF10RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48L21hdGg+knKbOAAAAABJRU5ErkJggg==" style="max-width: none; vertical-align: -1px;" width="8" />&nbsp;

Berikut ini yang merupakan contoh suspensi adalah ....<img align="middle" alt="space space" class="Wirisformula" data-mathml="«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#160;«/mo»«mo»§#160;«/mo»«/math»" data-latex="\;\;" height="5" role="math" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAAAFCAYAAAB4ka1VAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAEx0lWhwAAAAxJREFUeNpjYBgCAAAApQABc8wLRwAAAF10RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48L21hdGg+knKbOAAAAABJRU5ErkJggg==" style="max-width: none; vertical-align: -1px;" width="8" />&nbsp;

Perhatikan tabel di bawah ini!

<img src="data:image/png;base64,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" style="width: 300px; height: 124px;" />

Data yang tepat untuk mengisi kekosongan pada huruf P adalah ....

Perhatikan tabel di bawah ini!

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src="data:image/png;base64,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" style="width: 300px; height: 124px;" />

Data yang tepat untuk mengisi kekosongan pada huruf Q adalah ....

10-9&nbsp;- 10-7&nbsp;nm

Perhatikan tabel di bawah ini!

<img src="data:image/png;base64,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" style="width: 300px; height: 124px;" />

Data yang tepat untuk mengisi kekosongan pada huruf X adalah ....

kadang stabil, kadang tidak stabil

Perhatikan tabel di bawah ini!

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src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjEAAADnCAIAAABg9ZC4AAAAAXNSR0IArs4c6QAANMhJREFUeF7tnT+vFMe2t7ffj4Ew4gKfwPcIXWEgIADCIxnJQESEBMGRLRAkhCQgLFs3AImICLAuzoHAgcE7QLI/ASCEEV/D77P5+SyvUz1/ek9X9/TM/Epo6N1TtarqqT+r1uqeqs/+/PPPLQcTMAETMAETMAETMAETMAETMAERwEb6TP+ZSB8EPvvsM7NdDKzRLcbNqQYj4C5aHbWQ/r/qci3QBEzABEzABBYjYJ20GDenMgETMAETqE/AOqk+U0s0ARMwARNYjIB10mLcnMoETMAETKA+Aeuk+kwt0QRMwARMYDEC1kmLcXMqEzABEzCB+gSsk+oztUQTMAETMIHFCFgnLcbNqUzABEzABOoTsE6qz7RXiZcvX+aXZY8fP+4pFySTRU/CLbYLgWbT0xMIp0+fni22ZZ85dOgQ0t6+fVtIe/nyZZtculTNaUVAqFs269KhtexXuy2nddJuia1zfBTSuXPn1rmGa1Q3Zi5qc+rUqadPn1ap1uvXr/kV/YEDB6pIs5DdEmA1cOzYsUj17Nmzka8O7969S4c5e/bsbms6O751Ul2ey5SWF1l5wav1L6tpfRbL3ljscF8K6d69e0pOiFUbF0RQ9SQKBRbfLrPaG5k3bTpRIUWLKMLEkPtJnvUKO0l/Era3tzeS8dCVfvLkCVneunWLif7NmzdcP3/+XIXITVOM39u3bzdNK41cUml0E4gW9ckjNwa1bhJfo1sDPJJMnAdsJw3dRVYuv7zIovAnT57MVWDZxZ8nTpxoX69CQiE/W1QjX9C1r/JKxGSuYc4qLCRNQ1F+IuQ/83yU25H1x0TXHzc1LRKuX7++EljWo5DQpimxVtFMWK6zK4VGya1TmFa0IO0bjSgdE0tP3aczZG8t8TVREGKAFz2kSFIdu+2k6kiXJpBOHIFCxJyiAmn9de3atWnlO3r06KNHj/j20qVL8uHImaNw8OBBvsrdV9GUpPkQYmkU1j1jZgq1LHNHxn7nzp1oO9oFjcWfeXUsMDdu3OCTVlOzSk4slhUHsZqYFIeGXneoo6hfjE3GmqycucX68OFDbnQaC39aTvXixQtuMva5+eDBAz5v3rzJp+7zybV6ToToGDGupRrpdTEb9OrgtU6a2+4rFkFmfrPQZ86cWawmsuULDYeo8+fP83n48GE+5y7oFsvaqSYSQElIT2TzVPrp6tWrSiLd8+7du0IC7ciUF88ANFtpaovw8eNHrkMVqaEdBiAQiz/pgLlqSe0oZ3vhbeM+6xIWmlxI22mQ6hNbh/iymIuFpqqpNY16wsWLF/lsryk7grJO6ghwRMnVL2XcVCmW1JueZMpOclg6AVQFLaLlMNZMf29gLr2mm1kAjV9ZMKilwoRtMonIfIUNPfclzKaEuQtKVFpY3vIJzy1Vl7azTupCb0RpNTdpbdumx0RHDI8zCffu3RtVQogeWmCns5Jq2kkjqvwmFeX48eOqrkwc2UMEuVPCDyMXzf79+ws2rC1oytBkehqR250/9+zZw2d0jIcPH24S4KXVNV4dogTYN7JUcpDV0mwOImdPbCQJr6yaW1aXPrMjbq5OkkBe7ww3YK+vvVgnLa0LdsmYBVF+EyYeG8iKL15GKDLSjKP1zkQvn4RoANCtubaR1KWxekrL6lUKRq0vr124cWg4vm0+PpSuiv7DNesYeXgioN40IaqH5FVLT3WxWAhcuHAhN40e6alppEjkcMvNkd+g01guNJmS6G0FydenHHEKzYeORXPEG5hE1iLmyJEj/TWZdVJ/bAeVjGc5HgDwBHuGwcSMoxcT1DXzE2wGQKiff/zjH1qJE7jQ9atXrwatlTObSUAKJr+pFdFpx4nrX/qJ/EIK8gQ2M2FRHD0huoFbo1cCNE0MTGUUTvj8E7TcHCTJf9JkOWYe3UTTw6ciF+7PeO9JxSg6EoUsFjF1sfjs87o8/0May4paj3Z6LOUoRRvdKJvFhfqbwJi7KM52FNK0dcloW1FIbSeNtoFcMBMwARPYOALWSRvX5K6wCZiACYyWgH13PTbNmK37HqtdQ7TR1aBoGT0ScBetDte+u+pILdAETMAETKATAfvuOuFzYhMwARMwgYoErJMqwrQoEzABEzCBTgSskzrhc2ITMAETMIGKBKyTKsK0KBMwARMwgU4ErJM64XNiEzABEzABEzABEzABEzCBdSPAPg7+fVKPjepfMCwM1+gWRueEwxBwF63O2b9Pqo7UAk3ABEzABDoR8POkTvic2ARMwARMoCIB66SKMC3KBEzABEygEwHrpE74nNgETMAETKAiAeukijAtygRMwARMoBMB66RO+JzYBEzABEygIgHrpIowLcoETMAETKATAeukTvic2ARMwARMoCKBOTrp9OnT/I5J4eXLl8r48ePH/Hn58mX9GXHizsTy3f4UKhbdohYh8PvvW599Vv774YdFRK1+GnryoUOHinrQn1exo1IXSt6xTRjCs0fxbuVDsnupZgthXmo24m7Ludz4lJ/my2WgUsyxs0tVvbGWCyFyn6WTqPOzZ88i6rFjx96+fcufZ8+eZQeIu3fvcs0d4hw8eDDuTFNI169fH0mdXYySwLffbv30k7GsNIFz5849ffp0paswrfDXrl2bUbWjR49evHixripdS4yrUqlZOunevXtUA2VDuHTpEtevXr3iM+wkFBLaiDtv3rwJQwqdH6aV1pvEl0Lic6Lyz9ZYgNNKIYLUIZ/cIQu6oL5CuG4SYkXWjBYr34lGnkxAyYzCRE2jDCpbCEemvlq98fD557TrX/+uXNmp1f/936p02YHLGa0frawOEK1Ph4kemLt3vpkNL/VA9bRsk02Mr1GQ85pYfcp269YtfSWrIrox2U3sqHmcTuzAkkCpSB7DLY8U1WLigJ1oaEqIJOTRHSaCzNbIK4RkO2niXIHSYrLSFLGWIVpQLaLJiioTwkYMbrlRwBX3RSbaPduvRd/LXzXjF/2/FyNVWqcZVAe0UfHVo0ePdB9VlHvAixcvpLqKm4ofoZB26tSp/K1MLkIhR/eLHBVHelGBkTktGsXgqyi8clHulDz0ruRwv5kXN6cJl4QiIGca26Xd/+03yP75+ed/F+DKlZ07X3+9tCJN6XsDlIfOEP0tsqOV1YvUCZvX6hhFZ4jupPGiOOpy+Zp+Ev1NWiT32OhFlEr3FT/GYMhs9jRy0U2JVda6zkVSFhQ+ZGpExBDQfSKogiEkykaEgJavQ4jqq/gUQHJyzAwhX+exmaGFkLiQwCih/oyWGqDnqG/Uygieaq8IwhL8A7juq62pcjRipiGM0SFzOZETSfJ19EPJD7DRDzPw3P+5n+N0BKKi7sy/0wTFykvTdFBrdp3mwFYdirHR7DQx72eCzfldBSBOxFccaSNRbg6/YvAL9FydlDt6kFG+hV6M4T1jpujYSPWTSyc1/z15Uj+vDhIrDvgZpShWS+pmMT4LjRVDPc+5xZicOHuqc6rz5HkkpyVCXvxF1nkOIn7WlxPnr5wX10Xy5twXYyrrpKyQCoGaMvIIVecvmETZBCQrpCaEmE/zZKp8NRizYps4PDWuJ85CHfrgnKQVu2heVUcnDPl8m4FHH8h9icixKFG/0nSdFx9Zz+W+UaCL5iB+Rqom5rNo66JLdwGuKs/y3WER50GLw7p4EJfx5WtZmnL9zQ4fP36UUlE0vMaUCQdxpJLlWAiBlOLIbDx//jyf+/btK6LRHopGRfh8/fr1vOLsfH/hwoUiGgVodpoow4kTJ4j//v37NsJHGufJk62vvhpp2Xou1kQ7SXnSptkvcfjwYW6Gg2jPnj0zivbu3bsDBw5EhCNHjmgkk3z//v25e+v6559/ZryEn5Cxls30LArJRb7b29uFs6GlO0VenaJvUwyeEOccY6BF9XPdyRpQxGcU88i56cpGWnYxNSEcP348xmauCCO6GLNXr15FmigVnrq9e/dOdKL03H2qiZ9oJ4kV9RJYBQgUfUDuUNox4pAkZqTobx8+fMhtrbmRGbjo5xGffqWHMgpKqxmbkPtAXa/pnPfu9DqD9C3lePDgwexGUC+nM2k11KXFBIJOqaXZ8CGeG8Vacvgy9JVjfp4E3k1VSH3hXUhu04uwkJhWiTROnz9/3uzbTD3MRGiReM+2lcStLV56kr0i5ZrXr9xnJm25op2RHZpP0xGFJDRVb93JsWXFB4iWbSCqr/fLilAYKFqIdwxNqzQbDB2FT0s+VSfpIWS0+o0bN9qUQLYRmoxPenwkaRox+krKNiwqDRXMLHVfabXdjo3IlGGgtJKWe3C8MZFfLCwq+ATrYWuLV3r41MsdDhtFoFinqw8UBsQ0ICw28/zIklPLTJLnRW7YAdzHVBoMLyMOz8xEz8HJkydl9DQdBlH9WCxzhxGUR7dWsST/5ZdfVB0tZ9G4GH+6U0AgZozNXKRi/Z7hEE1OpEIJtWydwTh3z0g1mj3/aBadO08WpqTik7bo59E/uT9jeuxetWkSpuok9KFWTLJXMB4RIT/V3KAkTVO6+d4dxNVllUTKKTS8FlzKerEgm1eDQWOMhtFACmt0tmSVOYbTYsVwqlUkwPRKH463v+gDxRPWGZU6c+ZMWAbMm/SimzdvEh8/c5ggSI4xIq9U5MXirKX/DZk4BheYO/DkqPwooWZFWInnuucIWV1RTmYJQGkJG9Mi69HsotSgJqZe8MsQSAKQWPJGpoJW6EW9T6jCFEuEwjG1iv1tWpmlzkP7atWeI4fjVDfl4GlapZrS4x1L2NKUpM39XM0hOdwnfgDX+6IDWKKzfHcsRrL/ETRz7UE9RiOgaXSt5ZIsp4mBZ0jZiaxRSvxw/eENWMxgovAhhMKrDDRMzCx6ljutYFQ2vqUuXDfXZevU9V2XJgGW/FqUENr0/5DAUKe3MJVo6UMfju7HtZZKGEbRwRQ/8mLkt3z8qS7N59xlcq4d/VllI+CQp4RYckX1KSflaU5tqCvUmNKie1ROyhD14j4RmnMFGTHfMZ8SmQIIAp9ch0eIkoClgBYFY64gO2VdPHJjnpFLQzPyAFPnYOMFknpHRhWHs9hKtWvtQqMw1ymC3omYOOVCjyZTNNoofIDR92iOvPAifgbOcBjAEl3Ps8/pkfI4tx/YffQwGn5ZD8P6qM6QMjcEHRMK9tOMFVtL5lo4z10ytpS2rGjoPwymxcYsHYaJVTMmpgB2Z9+z57p2URlSEx9Z9d0xhNT73fXN2fJN4G8C2SmHZcM0qtf5Oga00Sbvk4JKlhtKGFmS9q2QOrbXqJIXTjlsL96EXGIJrZOWCN9ZbxwBLT/lPMFPEkv77iBw6XTfWa57MYaXgGpHH+d1/brusdQTWz0oyb7B7oZ7l6Kup++uC5GKadfVuq+IaJoooxsAsrPoQsBdtAu9iWntu6uO1AJNwARMwAQ6EbDvrhM+JzYBEzABE6hIwDqpIkyLWlUCbY6ryXXbbfylcOHxUvutE3Cb6G3y5lk+HQtf5Tyq2WcFVTk7qmM1nbwWAeukWiQtxwRGRIBpWj+HbFmmYp/JlqkGi8YrDDPeTqaaVHYVT2IcDOAKZWSdtEKN5aL2S2DiMUXNY42wJ7S3SNgW004DwkTQJsKyV5qn4Kg+cSaQIsTvPSfGl8UQp9pMs4T4SSm/0ZF8ZIYo/cRSL/7lvKIuGTE3FV+Z5iRR5rzfRBwNFVUuGixvqdymdvFD4GwnReHze4ZUdpPfhu93YAwvvcvu4k47gwBNaT6LERgY3bRjiopt+XlfNh9rpKoV50FQ8nxSV+z3rJ/HK0m+zuc4aNsUbbgZx1sUWWhrEh1eUBzuEKi5n3fPJH5sf67pRVnkQ3dCpnad0G+9Y1tYZRo7gebDLOJarBQnM4mzFbSvSpNAQaMAGEVV2nxaRzSHZPJVsbv2Yn2vZaqBu2jLUq10NCG1nTT8GsA5jpRAGBY6f4FSsg8vU2HsfMOeC/fv3y9K//DhQ2bV+JEm13n7/PCekTBOftHmb/I18RPFiJ8TEj/+pAAUSZsCE+IQluL4jCgYG+0UPxrVbntKGz8vzYdEFJXCFin2UiKhZGLGsb1eeNK40GbHeWNWCszkksuAhZQ3s5lGQyUUND5zrVXCvMsD13nrCnbjnHtwwUh7nouVCFgnuTuYwF8EmscUzT7WSMnYQCz2qWMq5zrmzbxdJOt97f+rwATNBsxy08VRNHEx+9ScQt9kZRBFKn6Kn7Oe297acbjYyz8yVXbxJxdUky1QpTj108vi0Q5MqH7elXUiDRUsb/Rc7CDOtyhX0W7uUds8b2luTR1hhASsk0bYKC7SiAi0OdaocBkttmNbs85tTs3pgxSGFDVaYC98nckJMamNeBqkHZm52X1rVJ2FoYMqyCJ2uRaH5lkEffCxzF4JWCf1itfCV5tAm2ONWLDHWUEzaitjIiLoNAdZG2HoxEWbU3P6I4uNpXMKihlfOcqYC+0iky7bYfjT9HQn9hrH9JEVFQIn0pD8fL5UcSxvVBk+epyWD2nj22yY9sfHknslYJ3UK14LX20CbY41YitrngnF+2/5jJ9ceU5SCMtDJyfpWUg+jigfFzT31JwZZHEMtlGTs9tGR0s0j8DQmWehXbjQ861iK8/irD/y0pMngZpGg68iU2ISn5OocjmzYzAfBkicGWcArnYv3LDSWydtWIO7urshMO1YIx2PJveUTgOK44hIMnEPUJ2Co/eY8WLpxTbN1PFit04AUph2ak6b4mPoFAZEm1RFHOqFvuSt96bDTRVUXbjQn5hW+ZifOLEsxEJGihZo02hIScdRnM09avMpU9Qxo+bh38SzcReou5MskYD3YO0RPiM2pp4es1lH0ZuJTr98qtJn0HNM2St3ZMPCh/foyLQq6FqOp83soi3hLBZNSG0nLUbPqUygDoHsjOK18hkHH+8qP95Pu3Pnzq6SrHRkKtv+ZPqVrunaF946ae2b2BUcNQG9kBZbJNQ6+wdPGqZD+/3uRs1oXuGoJkbhqh+zO6+Wm/K9fXc9trSt+4XhGt3C6JxwGALuotU523dXHakFmoAJmIAJdCJg310nfE5sAiZgAiZQkYB1UkWYFmUCJmACJtCJgHVSJ3xObAImYAImUJGAdVJFmBZlAiZgAibQiYB1Uid8TmwCJmACJmACJmACJmACJrBuBNjHwb9P6rFR/QuGheEa3cLonHAYAu6i1Tn790nVkVqgCZiACZhAJwJ+ntQJnxObgAmYgAlUJGCdVBGmRZmACZiACXQiYJ3UCZ8Tm4AJmIAJVCRgnVQRpkWZgAmYgAl0ImCd1AmfE5uACZiACVQkYJ1UEaZFmYAJmIAJdCJgndQJnxObgAmYgAlUJLB8ncQZkTpkM4fbt29XrKRFzSZw+VMwpbUl8NlnW/Hv6NG1raYr9okAE+lKny+8fJ3kjmQCJtAXgZ9+2tFGOfz6a3mnr7wt1wQWITAWnXTp0iV2Oopw7do11SYbT6H83759m+/zZ1T99OnT+urQoUOL8FiXNNn6zIumpjGKhXTvUxAxAIaR+vLlS+JnvOuCZ2Pq8e23O1X9+uutP//869+XX+7csbW0Xl2AMauhnR0e3GQ4R0Wz/cRgj6lgbD6SseikiT0kAyXCuXPnND+ePHkyxz948KD+BO6zZ890/ebNmyL5enXCWbWBEqwggI5/8eJFcKMj3rp1S4qfi+vXrxPz7t27LAgIr1+/3hxEG1FTjKQ//tj6/POtx4//ru/Llzt3sJYc1oUAuoexrHHdpk5MjEyhiv/o0SPWo6w+2yQcJs5YdBJcQm+HifP06dOwnE6dOgWRjx8/St/wme0q/mR6RQj6SfeZZNFPo2I9TIsGJWV39OhRaBw4cIBrtE4YoEeOHBmsPM5oOQRQSIRmQ+/bt3MfjeWwFgTu37+PalFVrl69OrdOzKusRBXt8OHDc+MPHGEsOmlGtbF+UFdhABETfcOndFgYQ6GudB/9RJwPHz4MDHQM2aGHUOGoZzg03xaRe/PYsWNjKKrLYAIm0JEAa/S9e/dKCKvP8BvNFqt5tWXkjiXcVfKx6KT8PCmcSJo9z58/z0pfdpICSp47oomumvHM4/3797vCsTaRZWLKQQcf2YviyYV8emtTWVdkMgF8dITt7b++5RkSi+jff//Lcfdf/2Vum0lA2uj58+fMA/I5jSqMRSc1oeCLQ9+geFj1S/cUcVBd8tFx/9WrV3v27OEC1TXxXYlRQR+sMHjqpM63t7fFky6IuhqsAM5omQS++mrn0REevLNnd4rB+w7ffbf13//9V5G++GKZZXPe9QgwSTLAQ95cNYMPiSXpaJ8fj1cnCTF85YvLLZhfHpOPDq8oRiuTr8ymCJv5zpheuou6w2SfHiH8+4EcF9N8d2DEPa3IN2/erDdwLGkZBL7/fifXH3/cef/7zJm/S3DlyjJK4zx7IcA4xR0i0fklOkY9Y1/zQOHDj4caxftivZRvl0LHq5OYHOPBHcaQrrUcKBYC6Hw9w8cCyC4+oun+poWzZ8/itdPzJALX3BFPVJFuiiH2JZ94R+NdcD38VJwLFy5sGrp1qy+m0sR3sTbyOeu6Ne6/66Px3ly7c5+ZU/MAcePRkd7FVfwHDx4UZtbSKfns8x6bgCZv+XZmj4VYTdFG12O78UgJD96TJ1toLIdFCbiLLkpuajohtU6qDvZvge61C8M1uoXROeEwBNxFq3MW0vH67qpX2AJNwARMwARGTsA6aeQN5OKZgAmYwAYRsE7aoMZ2VU3ABExg5ASsk0beQC6eCZiACWwQAeukDWpsV9UETMAERk7AOmnkDeTimYAJmMAGEbBO2qDGdlVNwARMYOQErJNG3kAungmYgAmYgAmYgAmYgAmYwLAEvI9Dv7z9S++F+RrdwuiccBgC7qLVOXsfh+pILdAETMAETKATAT9P6oTPiU3ABEzABCoSsE6qCNOiTMAETMAEOhGwTuqEz4lNwARMwAQqErBOqgjTokzABEzABDoRsE7qhM+JTcAETMAEKhKwTqoI06JMwARMwAQ6EbBO6oTPiU3ABEzABCoSGE4nnT59mp9EvXz5Mkp/+fJl7jx+/Jg7t2/f5prPinWzqIIAhN++fWss4yRA09BA3cvGEDt06FCWI8kKeQBOu9+9DJawfAJnz27RnY4e/askv/++8yf/fvpp+WWbWYLhdNLIQax98arMd2tPaVkVRD0cPHiwe+6onGPHjhUKCckvXrxg1xY++VbrEuXYvN+9DJYwCgKf1vpbv/669cMPOxf//OfO59dfb3311SiKN70QY9RJsp/4pNiF/cQCMBb7Mrz0qYWhIivEUlGLQf6MbyV5/cK0hbZ4Xrp0aVqVlTD4FOjiPqjzynr9AC6rRoBFPcxooJYFo+FQOYWcJ0+enDp16uin9TKfXHOH62n3c140PWXTEMtujOI+ro61H1wtm2Bc0b7/fqc83367dfXq1h9/7FxLUY07jE4n0bnv3bvHyLl7924bdM+ePSPayZMnWSFev349krx58ybrHv6Mb5GfPRhtchl5HKrDlMG8xlq4WdT9+/dz/yr9cmb4+eefiSYJ2Ymq+wAEtbIg0EDrqtqHb+sTJ06A9Pz58x2zvnjxInKOHz+e5bx79+7AgQNxh7xoUP6cdr8oA41+4cIF2ViMoPD9xv1bt26dO3cOaeok6ze4OjbKMpN/883Wl1/uFOC773Y+P61Fxh/GpZMYLfR7Jr6nT5+2ZMeqkMGAAmMNqOlS44fkxbMTuSmYTPnqw4cPLeWPPJrWp5o1Jiokyn/t2rU2tbhx44aioeCZYiKJ7jOv0S5MQLrP1OZHU22otonTsoHmipooh2ZiUdJMO+1+EZNGP8uTiU82Fp8fP35UhLh/5MgR/tSKR51kbQbXXOArECGe36+C1048x6WTZPQUT2hnN3yxupRzqXCpawhpUDGZ8vn+/fsV6E/zioilIiPm9evX8+LO/37Pnj0RKeubfH++FMdYLwLFYAx9s6tBul5IVqo2ephE+PHHVSn3uHSSqKGZ9DLeroL8V0zTYSftKvkqRsY6RMXmh2erWAuXeTYBdexmaPmSKrZLtnojr2n33RzrQ4B37XiYFOGTvTv+MJxOklP75s2bAQXXM9d79+6NO7iGcEnzZ/iR9JUGFYNT304MDx8+5D5eLD63t7fHj75KCXHXoIMfPHigOauKTAsZFYHslA7vNBctPX447rLVi2EtV8G0+6OquwvTicC//rWTnEdKv/22c4GpFGZTJ7n9Jh5OJ8nJhg0UKz7+DJda1BLVxSMidI9MpX379vGJ9prokWuy4XErMfPLDv3yG4d0TVtAs1oaR4OMqBRnzpwJxwOrOq65Q/mm3R9R0V2ULgRQP7wITuCR0hdfbF25snOdzaYuwvtMO5xOYt4srBwU0sQHIXrjTqYSz1fj3VYuZvyGg1TxLRlxradTmxNQ59Nec9gcCK5pQYBewds9WqvxnJVreSym3TfANSEg9aPXwQl37vz1Dt7oPXg73h5PZD31QmYBs12MrdEtxs2pBiPgLlodtZAOZydVr4AFmoAJmIAJrBkB66Q1a1BXxwRMwARWmIB10go3notuAiZgAmtGwDppzRrU1TEBEzCBFSZgnbTCjeeim4AJmMCaEVglncRP/2JHk7xf+G7PXsrnNq1Zc7o6JmACJrDSBFZGJxUHzGj/gpY/ZV/pFnLhTcAETGBzCAykk2Sa5PONAnGxnVfsg6KjkuKQJP0eVlsVxHktzS2/8tlLxM85eh/rzenWrqkJmMCKEhhIJ4lO3vInvHDFHt4clJBRai8G7dA1NxRnL6G6co5VzvGcWwZHMAETMAETWJjAoDqJs4vimB8sHh2sl7eVlCWUK8OurPLR6b7OlNOBLkVonr2k3YlISJJHjx7JbFqYlBOagAmYgAn0TWBQnRS7fetouHz2lzx1zdpqv8g2oXn2UqgxJLPfF0ImbtrfRrjjmIAJmIAJDEBgUJ00sT7aJpzNWKtsDTf77CU/UhqgSzkLEzABE1iYwKA6KQ5Pun//PiXm5CQdSKGdv+XKmxa0mfGM0Dx7SQ+Qsm+w/ZHqCwN1QhMwARMwgYUJDKqT4vAknSWhw8gJ7Y9HivfuJla4OHvp4sWLRMsHdC5wfO3CZJ3QBEzABExgtwQG1Ul6jKSgk5Py8Ui8hjDbYIqDlGZUMp+9xJsROUfkT3w5YrfIHN8ETMAETKAnAgOdn8TPhjCGNk0r+ISVhXut0S2MzgmHIeAuWp2zz0+qjtQCTcAETMAEOhEY1HfXqaRObAImYAImsO4EBvLdrTvGyfWzdb9wuxvdwuiccBgC7qLVOdt3Vx2pBZqACZiACXQiYN9dJ3xObAImYAImUJGAdVJFmBZlAiZgAibQiYB1Uid8TmwCJmACJlCRgHVSRZgWZQImYAIm0ImAdVInfE5sAiZgAiZgAiZgAiZgAiawbgTYMtu/T+qxUf0LhoXhGt3C6JxwGALuotU5+/dJ1ZFaoAmYgAmYQCcCfp7UCZ8Tm4AJmIAJVCRgnVQRpkWZgAmYgAl0ImCd1AmfE5uACZiACVQkYJ1UEaZFmYAJmIAJdCJgndQJnxObgAmYgAlUJGCdVBGmRZmACZiACXQiYJ3UCZ8Tm4AJmIAJVCRQRyc9fvyYnztdvnw5Snb69GnuEBYu66FDh96+fTsj+cuXL5FPRs04t2/f5is++YpScU0JFy7JCiUEmrAXzQGE3DoTawRJEStC3G8jZIVYbURRjx7dYgxevfp3Zbnmzr59G1H9EVdSc1QzaAxyn/mtKL6m2dl1YgZYYK4j04kTac5r2vCP+22EtGmQOjqpOYs9e/aMm2wU0aYQzTiQffPmzWJpSXXt2jWy5nNhCauYkP568eJFKq7w/Pnzuf2sTTWfPn26aSTbYFmNOP/7vzvl/O67rd9//6vAXBO+/341yr++pdQcRdBEx6f+1Fjj4ijriVUIdz+FiiWtr5NQmxMV0sT1uzS/AnpIFWMmVTsdPHhQq3vZOgrNeTZsslggZDupgJUXJhE/bKn4draJVrEBaonSqiorjwcPHtAQVITa3fsUgnCGUNhGTQLT7KdaJbecHgl88cXWlSs78v/1r53Ps2d3Pr/+euurr3rM1KI7E8h2Ujg/fvnllxDMuJ44leWc86Qa9+VeUtDY5/P69evMFWGETXO3EDm+CjOuuvuksk7S9Cc9n+nEbMhNIogFWM+dOxfR0EMT1/VoDslUgF2eRvlTKpCAtKbBm4tRyCd+1j25MHM9XZ17XWUBe/bsUfcKuayzaIUDBw6wirn0Kbx+/Vq96tatW1qUcUF3DAhcv3jxQvdZEFQuosUthcCdO1uff771669bP/yw9eOPO0XYDD/2UmBXz5TRevLkSY3WPA0yPB89eqT7DO08d6kMKBhGsYZ8DseOHdMYZ75lvDNhspAl5qlTpzRpM0lGjmRBpjGpcn3z5k2icR85PS3ca+okLcZV/+zT5Jr6A04EoQkL4nz8+JFPsVDATcQdPjUhkor59OzZsxEBFtx/9+5dphwNw82HDx/O6BZIDlHkG2VQEpWEBuO62ZbVe1tdgegeSg7YWARNk0/Vwpw6cuRIjkYbyWNABJpgAcd03UpZWh0C8tR9++3Op712dZgOIQVloDlQmaE5IldmKiZG/Xn8+PGiNFJITZd71iLMGAhpegiZJCPHw4cPZ8nMkMqUT66fPHnSB4WaOonySXtzkfX2+/fvuYO60nQpvxx0wEF82YxhSE6rpEzO5nKAaVRJzp8/L7FzMclTF9ZVxL9w4QLXaqQuT7PmFqCnCDKMtIohi4l+zshaDk8WO7kwuXOzQFPDOaw8ATx1+OsIX3659c03K1+djanAhw8fsruiWEGCQZ60YlbUn/smvcaCHmLCZNSTarYrSJNk4Sw5ceJEsEdUYRvUapaaOokKsAaXCqV8s+ssI4n4Mfuzxs8uvqihnjlhAMVsu3DlNRGjvRClQq5lkGUJWPRu05kpCFQ8jMK1hOBK/QeBvXt3/vyf/zGW9SAgbSQnm9agEdA63Gku3xUBG0hJZCQ0fSHSRrwhpTlkeFw1dRKAVIEbN27wSZ1ltUhjxzMMreXDZpQJKZ8eCJQkKyee1XNHZlB+yqe8Ihd57ZA2DSKSmaPJRVk37aTh6VfMkZ5UPC0DBZVlqZVzEQQ4y01ahGwYsVyYuNSqWGaLMgETmEFg7969MSUSLcayfHrMmRNfeMPbwao0XhCbKF/LVrTXxBmVpwATH15kw4iZZP/+/X00X02dFOVj0pdLTaaSXJD5UYdUTn4DRD49OGalkrHK3sxP+SI7osVXUl0zArnIVdgHzSXKvHr1avH2hx7jhdM5l01GKqHw3cX7DrwrMS3tEuvorE1gowgwkeLOucNbKp9CYfpo+V68KRZ8WMrn1xN0X1Nu+E4whibqlVB+YWYoeQhkbmG2OXPmTB/N0YtOoqBMkXxSbtmG6OQovVx8/AnxwuoM5axHOwp5RS85oIxvabPwwiFtxkv9aLvITuYtQra3t/vAOrxMmZtZ8WOtBnZUtd4FFwQp+Hi29+rVKxVYr9txHzm5yYavjnM0ARPQ7Md0p9Eaz86Z5WKoyr1EzMJLL8OgeDtOU24Mf1SO3oNAu8S74BhJKD/liGJDfkySCGRm1hMsMp3hlOrSdj77vAu9OWlpPM/si/E1usW4OdVgBNxFq6MW0r7spOrFtUATMAETMIG1J2CdtPZN7AqagAmYwMoQsE5amaZyQU3ABExg7QlYJ619E7uCJmACJrAyBKyTVqapXFATMAETWHsC1klr38SuoAmYgAmsDAHrpJVpKhfUBEzABNaegHXS2jexK2gCJmACJmACJmACJmACJrAbAvxm1vs47AbYLuP6l967BPZ3dKNbGJ0TDkPAXbQ6Z+/jUB2pBZqACZiACXQi4OdJnfA5sQmYgAmYQEUC1kkVYVqUCZiACZhAJwLWSZ3wObEJmIAJmEBFAtZJFWFalAmYgAmYQCcC1kmd8DmxCZiACZhARQLWSRVhWpQJmIAJmEAnAtZJnfA5sQmYgAmYQEUCA+kkzorXAe+EKP3t27d15/Tp07Or9Pbt20OHDu2q2iRB8m5T7SqL6pEDSLDSBffJiwswFpk+fvw4I51YJCAQrWVp1VLQaxm/TTTaV1VwWAIBRlzz3w8/LKEkznJr6/Lly8Xonjv79YGNCWG0c+NAOiljjYn1559/boOb+fHgwYNtYq56nGvXrrG1BuHNmzfUhU/9yX3+5OLo0aOrXkeXfxQEvvlmFMXYyEJcunRJ41oBBiiqgUmcPXv29evXA2faMrsl6KTt7W0Kh6Z59uxZoWyyORVLe8VhgmZ9oZuygSbaWCw6dP/JkycFgkgyfA9o2Rizo2U7iTWOqvPLL79EqowlWDUhTFwfBbeHDx/mJHlNF7aO7J74KoyqiQUgMg19/fr1pawHq5BfbSHMevr3/fd/VaQxNFa7gite+hs3bty7d0+VyCMohptmxaZXqRjj4S+R76QYnpIsK43PsJOmCacwIYeRm10dhTtHJZ8hZ5H2yUq7p+sXL15QslOnTumTXB49esQ1S4a4I+MgB1JpHRGBVBKVA0pLxZa0iV8Vyu/WrVs91bRYAS2WS2EnxXpKQKhLLLVU2YgAn4xC18TXfWJOrDgtokZRZKLJROM64nMR99WOKozuzy4A8XcLPGQuBtCpSgK//Ubz7/y7csVwqhBYrIsycgs7SRMaRdKo17DKo08R8pDXcOZODFvuKIIih4uFIaw4Eh5CiK9pc5pw3c9jXENY83YADJnT5OwKtSQPbScBhVUzSlsL/OPHj4cKuXPnDtfCLYI3b94UXz5FEJNTN2OO4z4RZD9puaH20FypwLfcjPYgCcv2+Ha1LliPUJe7d++q2Lma4qP7GazusD4istyAOchgDYHCq4B1H/GPHDmSUwFTjkQiwFP8ZxdgtTivW2n/+c+dGn355danUeYwHgIXLlzQYhrXTgwr/mQk3r9/P8p59epVXaNj3r9/z8X58+cZubrJdMqfXDAqGYYHDhzQ/ZMnT+aaKk4zNIXjLynGuFIxw2h1G4XJ0ppyFuA8tE7SXPnq1avnz58zl+3duzcKLRfQuXPnmD21Wp/o8dTNmCs1h9JISk6DqT3OnDkTktWEaCzZs1JydR/jL4B+sSQfPnzINl+hKpAptx4Ys3z9uW/fvmamHz9+5GZ04sOHDxdx5NY7duxYvp91HjmKsMLEAixWWaeqQ4CVyh9/7IhqvCNTR76l7IZATESajlAbWhHyfD1/xZjNrqMYocR89+4dn6gfpgI9nidhftgcPsDwCqqAe/bsmVjSpnAk7N+/Pw/qnDAesoRS1LdNObsB81fcoXWSpjxcqOAudHiz9E1v3gI1nJZEc/E6BSkDqIaJHbVjyYMBWiiquXWXNiJa2Pizk8wowNy8HKEvArxi9+OPO8L9GKkvxLuTW/juwkWBlKaLe7ZoBjsGDV6KeGwhbRTu+ubjjN2VtRFb2ogVqtx6cuPXDUPrJBSpvG1UozAkpWPDnRqPKLLuJYIe0ccDQNQbf2IBKJocg58G4N/vOMg+KNp7Rd9hw7KEXhh5mE3qEPLpAS138egrmDUY3ZBvvt+hpVO8DBmqWj49ZD59+rTZ57JhhOUK4dkFqNtrLa0tgd9/3/r2253IV65sffVV21SOtwwCzGAtX0WO0jGF4nDCcRd+C+Y9PUAKN/5iVaEwssYUwmUlnx7y+5s/h9ZJVC/Mo6JWUlFo4HhjJE+g8d6dlBAPhMIRRxuoAbQoYOblq/zESN9GEr4d7bv5czsQ0Kivnr0RCtNHuorPiSbRgwcPsOWLHznR+eAWj5HwbucyhIoqfHfAVF4sDmiaGACzCzC3do5QmUD8LOy77/7jV0r/fu5YOTuL60CAhzGsAmO1zew3d5piNmD0MaizBgr9gf1U+O7al47ZOOYKjfFIGwti7he+u/byZ8Rcgk6SSm8affDN79QxUcaSP1ugaoaoEnJiIU/8EJsf/hM5P5dDaY323fw2jUp9WRxJJQcZsFBl6eOwRAv1Qxzio12KZ2niHN5tlQFdhbsvlghizoNAfYuc0P1iO6MA6Dm/C96mZR1nkwkw4hhlsXRmkLaZpvQiX3DjQXv8UIQ1KEN4MbXBcI7hj/UW8ypzBaXSXIEhxZzDXFS31Xz2eV2e/yGNZsu6sMechhXNc6YTJ040X+GrWIp1RVcRkUUtl8BIuijGCp7zjp66uSTRc7hS+s5FSJdgJ82tvyOYgAmYgAm0IcD74n2oiuw51KPi5hu5bYq3QBzrpAWgOYkJmIAJLJmA9lm4ePFiH+XI/nwc+Oik4l2zPjKVTPvu+mO784RmLX13PSL7t2ijGwCys+hCwF20C72Jae27q47UAk3ABEzABDoRsO+uEz4nNgETMAETqEhgvDqpywFIXdJWhDuMKF6J0W8a+Oy+9/aYD1YZhqdzMYGRE5h2INl6HFQ2Xp3EIzUexrR5Q3/kHWiw4vFy9sQ9F3ZVgDEfrLKrijiyCWwaAYZ/r7/QGIZnBZ2k4zQmHqhDHeJgnvhNchgxceQia/PYNDBW+oWtk+VnayDfb/7sOY4AyeecRpEodmwVoZj8Gd+2P5t1mKbKueSjTeJ+tpNyHSPCrg5WEf/Am9lOO1hleA7O0QQ2lkDsdxM/gc92Up4BiklVCfMuOfn027mbRwwBfFdHXDQjFzsmqMSKVuwAmE/yKCqW97rWxnT5iIrmmUn5sJAsSvcnbt6azwLJSXQ6hs4FKUJHMsGho5wiuYqaj+QQMT5FOC7UBLq524NVxDCfq6Rcph2sUreOPaGrW0hL22QCS+yi0w4wi4PK8tFKGrCa5WJvVr0PrJva/0VNqVG/29POanUDIa1gJ2kej1pJu8j0YcekfOAeu1zk3W7ihDriazdrqbe895+Ea6fRvJ+uXp/XYSEKQl/smqMspBolJM4Xj+zydqLRz5TvOM+zYMsQQOnnAhNN9QwQUHLoLXawinYXVANJ7LSDVRTNwQRMYAACEw8wi3xj1Gvgx/28WGcC1I9tmUPiEYn2yB6g/DOyqKaTYhPPONBI23dq71SCdgOMfaypuWDJVNQGrBMP+OG+2MXhIoVXTV6mYpNQ4kcWOggk6x55n5on+4Vhp5XIOM+z0D7c0ajNnQO1maOwF2p1twer5ANXYn/VGQerLLc3O3cT2BACMw4wCwLheI87rGV1QF3zZahwyPd6QlCb1qmmk9pkViiGlkkULSwhrsEqpjrMA2do/na2WLUT+inspF0VYyUi6/UQmeoEaf2+D1ZZCTIupAlsAgHNcqy5NQ9EleUlwnukNauesksb6QhBTRrLRVRNJ4WTB88SVWIhryV2PJAQnS6vhYSnDrHa7BY/Ep86XmF7e7sNSh0nrFNod3taSRv5A8RBx+jkeIUZrybyFf1M5y31fbDKABV3FiZgAiLQPMAsk2GW07Oiibg0kWIzaQLUswDuDLZ70OxGrKaTwkcnbYG3jRqikMKJNNGV1LKHFS+MSdVFWlmjTUfcDOE6Z2GxXdxblrm/aKh/3Jj5+KIiL4zIsM11uoR6W98Hq/RXZUs2ARPIBKYdYBZxQmkVL93Fgw8UUiiheAKNz2l9fHf57buoFU/Xs/JYeCM/NFyWj0bRc3se5YWliXCu56qZOO0jDhlaOWtJR5tIrVL4pq0NnDjjRCY5rPo+WMVThgmYwGAE4rA0OeiKfJnl4hwm3EhMwnhW0EB47bSCJ2j+5JPpIh7V86iYZ+rLnRIr7MGKU5L6w6iLX26wthwyIxp+mvk8ZDF6zaung1U2AV2v7WLhfRNwF61OWEir+e6ql88Cx0lgiQerjBOIS2UCJlCRgHVSRZgbIWqJB6tsBF9X0gQ2m0AF391mA5xVe1v3C/cNo1sYnRMOQ8BdtDpn++6qI7VAEzABEzCBTgTsu+uEz4lNwARMwAQqErBOqgjTokzABEzABDoRsE7qhM+JTcAETMAEKhKwTqoI06JMwARMwAQ6EbBO6oTPiU3ABEzABCoSsE6qCNOiTMAETMAETMAETMAETMAEVp8Aewut/4Zsq99MroEJmIAJbAqB/w8KaXB9Q9TqcgAAAABJRU5ErkJggg==" style="width: 300px; height: 124px;" />

Data yang tepat untuk mengisi kekosongan pada huruf Y adalah ....

Perhatikan tabel di bawah ini!

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src="data:image/png;base64,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" 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Data yang tepat untuk mengisi kekosongan pada huruf Z adalah ....