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<?xml version="1.0" encoding="UTF-8"?> <quiz> <!-- question: 0 --> <question type="category"> <category> <text>$course$/Default for C1</text> </category> </question> <!-- question: 1 --> <question type="ddimageortext"> <name> <text>Imported Drag and drop onto image 001</text> </name> <questiontext format="html"> <text><![CDATA[<p>Identify the features in this cross-section by dragging the labels into the boxes.</p> <p><em>Use the mouse to drag the boxed words into the empty boxes. Alternatively, use the tab key to select an empty box, then use the space key to cycle through the options.</em></p>]]></text> </questiontext> <generalfeedback format="html"> <text><![CDATA[<p>The locations are now labelled on the diagram below.</p> <p><img src="@@PLUGINFILE@@/oceanflooranswer.jpg" alt="labelled ocean floor" width="593" height="159" /></p> <p>More information about the major features of the Earth's surface can be found in Block 3, Section 6.2.</p>]]></text> <file name="oceanflooranswer.jpg" path="/" 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<drag> <no>1</no> <text><![CDATA[island<br/>arc]]></text> <draggroup>1</draggroup> </drag> <drag> <no>2</no> <text><![CDATA[mid-ocean<br/>ridge]]></text> <draggroup>1</draggroup> </drag> <drag> <no>3</no> <text><![CDATA[abyssal<br/>plain]]></text> <draggroup>1</draggroup> </drag> <drag> <no>4</no> <text><![CDATA[continental<br/>rise]]></text> <draggroup>1</draggroup> </drag> <drag> <no>5</no> <text><![CDATA[ocean<br/>trench]]></text> <draggroup>1</draggroup> </drag> <drag> <no>6</no> <text><![CDATA[continental<br/>slope]]></text> <draggroup>1</draggroup> </drag> <drag> <no>7</no> <text><![CDATA[mountain<br/>belt]]></text> <draggroup>1</draggroup> </drag> <drag> <no>8</no> <text><![CDATA[continental<br/>shelf]]></text> <draggroup>1</draggroup> </drag> <drop> <text></text> <no>1</no> <choice>7</choice> <xleft>53</xleft> <ytop>17</ytop> </drop> <drop> <text></text> <no>2</no> <choice>8</choice> <xleft>172</xleft> <ytop>2</ytop> </drop> <drop> <text></text> <no>3</no> <choice>5</choice> <xleft>363</xleft> <ytop>31</ytop> </drop> <drop> <text></text> <no>4</no> <choice>3</choice> <xleft>440</xleft> <ytop>13</ytop> </drop> <drop> <text></text> <no>5</no> <choice>6</choice> <xleft>115</xleft> <ytop>74</ytop> </drop> <drop> <text></text> <no>6</no> <choice>4</choice> <xleft>210</xleft> <ytop>94</ytop> </drop> <drop> <text></text> <no>7</no> <choice>1</choice> <xleft>310</xleft> <ytop>87</ytop> </drop> <drop> <text></text> <no>8</no> <choice>2</choice> <xleft>479</xleft> <ytop>84</ytop> </drop> <hint format="html"> <text><![CDATA[<p>Incorrect placements will be removed.</p>]]></text> <shownumcorrect/> <clearwrong/> </hint> <hint format="html"> <text><![CDATA[<ul> <li>The abyssal plain is a flat almost featureless expanse of ocean floor 4km to 6km below sea-level.</li> <li>The continental rise is the gently sloping part of the ocean floor beyond the continental slope.</li> <li>The continental shelf is the gently sloping ocean floor just offshore from the land.</li> <li>The continental slope is the relatively steep part of the ocean floor beyond the continental shelf.</li> <li>A mid-ocean ridge is a broad submarine ridge several kilometres high.</li> <li>A mountain belt is a long range of mountains.</li> <li>An island arc is a chain of volcanic islands.</li> <li>An oceanic trench is a deep trough in the ocean floor.</li> </ul>]]></text> <shownumcorrect/> </hint> <hint format="html"> <text><![CDATA[<p>Incorrect placements will be removed.</p>]]></text> <shownumcorrect/> <clearwrong/> </hint> <hint format="html"> <text><![CDATA[<ul> <li>The abyssal plain is a flat almost featureless expanse of ocean floor 4km to 6km below sea-level.</li> <li>The continental rise is the gently sloping part of the ocean floor beyond the continental slope.</li> <li>The continental shelf is the gently sloping ocean floor just offshore from the land.</li> <li>The continental slope is the relatively steep part of the ocean floor beyond the continental shelf.</li> <li>A mid-ocean ridge is a broad submarine ridge several kilometres high.</li> <li>A mountain belt is a long range of mountains.</li> <li>An island arc is a chain of volcanic islands.</li> <li>An oceanic trench is a deep trough in the ocean floor.</li> </ul>]]></text> <shownumcorrect/> </hint> </question> </quiz>