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<title>7. Classifying and drawing objects</title>
<id>https://peda.net/id/1e8f085f2cf</id>
<updated>2022-09-05T12:42:41+03:00</updated>
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<entry>
<title>Classifying and drawing objects</title>
<id>https://peda.net/id/1e973f722cf</id>
<updated>2020-11-27T16:57:32+02:00</updated>
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<content type="html">&lt;p class=&quot;p1&quot;&gt;&lt;span class=&quot;right medium&quot;&gt;&lt;a href=&quot;https://peda.net/qis/2022-2023/mathematics/matematiikka-92/oitjgts/7kljp/kljp/7#top&quot; title=&quot;7_three-dimensional-coordinate-system.png&quot;&gt;&lt;img src=&quot;https://peda.net/qis/2022-2023/mathematics/matematiikka-92/oitjgts/7kljp/kljp/7:file/photo/9b87a402608a1f9c92884f9a06307af74fb7b351/7_three-dimensional-coordinate-system.png&quot; alt=&quot;&quot; title=&quot;The length of the z-axis is half of those of the x and y-axes.&quot; class=&quot;inline&quot; loading=&quot;lazy&quot;/&gt;&lt;/a&gt;&lt;/span&gt;Because objects in the real world are three-dimensional, it is tricky to draw them on two-dimensional paper. In mathematics, the &lt;b&gt;cavalry perspective&lt;/b&gt; and the cartesian &lt;b&gt;coordinate system&lt;/b&gt; are usually used. In it, the [[$ x $]] and [[$ y $]] axes are drawn perpendicular to one another. The three-dimensional effect is performed on the [[$ z $]] axis, which is placed at a 45 ° angle with the [[$ x $]] and [[$ y $]] axes. For the [[$ z $]] axis to appear to come out of the paper, its axis lengths are half the corresponding lengths of the [[$ x $]] and [[$ y $]] axes. &lt;br/&gt;&#10;&lt;br/&gt;&#10;In this &lt;b&gt;three-dimensional coordinate system&lt;/b&gt;, the negative parts of the axes (drawn in dashed lines in the figure) are omitted, so that the image does not become too confusing.&lt;br/&gt;&#10;&lt;br/&gt;&#10;&lt;br/&gt;&#10;&lt;/p&gt;&#10;&lt;h3&gt;Cylinders&lt;/h3&gt;&#10;&lt;p class=&quot;p1&quot;&gt;A &lt;b&gt;cylinder&lt;/b&gt; has two &lt;b&gt;parallel and congruent bases&lt;/b&gt; and a &lt;b&gt;lateral surface&lt;/b&gt;. In a &lt;b&gt;straight cylinder&lt;/b&gt;, the lateral surface is perpendicular to the base. All other kinds of cylinders are considered &lt;b&gt;oblique cylinders&lt;/b&gt;. If the bottom of the cylinder is a circle, the cylinder is called a &lt;b&gt;circular cylinder&lt;/b&gt;. If the bottom of the cylinder is a polygon, the cylinder is called a &lt;b&gt;prism&lt;/b&gt;.&lt;br/&gt;&#10;&lt;br/&gt;&#10;&lt;a href=&quot;https://peda.net/qis/2022-2023/mathematics/matematiikka-92/oitjgts/7kljp/kljp/7_cylinders-png#top&quot; title=&quot;7_cylinders.png&quot;&gt;&lt;img src=&quot;https://peda.net/qis/2022-2023/mathematics/matematiikka-92/oitjgts/7kljp/kljp/7_cylinders-png:file/photo/af1e7475da5efcb0ad84a1ef96be6e1a7d5a15f0/7_cylinders.png&quot; alt=&quot;&quot; title=&quot;7_cylinders.png&quot; class=&quot;inline&quot; loading=&quot;lazy&quot;/&gt;&lt;/a&gt;&lt;br/&gt;&#10;&lt;em&gt;&lt;em&gt;&lt;/em&gt;&lt;/em&gt;&lt;br/&gt;&#10;In a &lt;b&gt;right polyhedron&lt;/b&gt;, all edges and faces are perpendicular to each other and all of the cylinder's faces are rectangles. A &lt;b&gt;cube&lt;/b&gt; is a right polyhedron in which all faces are squares.&lt;em&gt;&lt;em&gt;&lt;br/&gt;&#10;&lt;/em&gt;&lt;/em&gt;&lt;/p&gt;&#10;&lt;p class=&quot;p1&quot;&gt;If the polygon at the base of the cylinder is a triangle, we speak of a triangle with sides. If the bases are rectangles, we are talking about a quadrilateral polyhedron. If the base pattern of a right polyhedron is a regular polygon, then it is considered a regular polyhedron.&lt;br/&gt;&#10;&lt;br/&gt;&#10;&lt;a href=&quot;https://peda.net/qis/2022-2023/mathematics/matematiikka-92/oitjgts/7kljp/kljp/7_polyhedron-png#top&quot; title=&quot;7_polyhedron.png&quot;&gt;&lt;img src=&quot;https://peda.net/qis/2022-2023/mathematics/matematiikka-92/oitjgts/7kljp/kljp/7_polyhedron-png:file/photo/7214701db3c9d2b46488b2d6bb88b977e4d75654/7_polyhedron.png&quot; alt=&quot;&quot; title=&quot;Polyhedron&quot; class=&quot;inline&quot; loading=&quot;lazy&quot;/&gt;&lt;/a&gt;&lt;/p&gt;&#10;&lt;h3&gt;Cones&lt;/h3&gt;&#10;&lt;p class=&quot;p1&quot;&gt;A cone has a single &lt;b&gt;base&lt;/b&gt;, a &lt;b&gt;peak &lt;/b&gt;and a &lt;b&gt;surface&lt;/b&gt; between them. The surface of a cone is called a &lt;b&gt;lateral surface&lt;/b&gt;. Like a cylinder, a cone can be either &lt;b&gt;straight&lt;/b&gt; or &lt;b&gt;oblique&lt;/b&gt;. If the base of a cone is a circle, it is called a &lt;b&gt;circular cone&lt;/b&gt;. If the base of a cone is a polygon, the cone is called a &lt;b&gt;pyramid&lt;/b&gt;. A cone is a &lt;b&gt;regular cone&lt;/b&gt; if its base is regular and if its height line coincides with the center of the base.&lt;br/&gt;&#10;&lt;br/&gt;&#10;&lt;a href=&quot;https://peda.net/qis/2022-2023/mathematics/matematiikka-92/oitjgts/7kljp/kljp/7_cones-png#top&quot; title=&quot;7_cones.png&quot;&gt;&lt;img src=&quot;https://peda.net/qis/2022-2023/mathematics/matematiikka-92/oitjgts/7kljp/kljp/7_cones-png:file/photo/1c0e620f09d5ee2dda101e0ae7d364c566664e43/7_cones.png&quot; alt=&quot;&quot; title=&quot;7_cones.png&quot; class=&quot;inline&quot; loading=&quot;lazy&quot;/&gt;&lt;/a&gt;&lt;/p&gt;&#10;</content>
<published>2022-09-05T12:42:41+03:00</published>
</entry>


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