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<p>Hona hemen prisma baten garapena:</p> <p><img src="data:image/png;base64,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" /></p> <p>Zenbat aurpegi ditu prismak? {1:SHORTANSWER:%100%6#}</p> <p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»a«/mi»«mo»=«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»a«/mi»«mo»§#160;«/mo»«mi»c«/mi»«mi»m«/mi»«mspace linebreak=¨newline¨/»«mi»b«/mi»«mo»=«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»b«/mi»«mo»§#160;«/mo»«mi»c«/mi»«mi»m«/mi»«mspace linebreak=¨newline¨/»«mi»c«/mi»«mo»=«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»c«/mi»«mo»§#160;«/mo»«mi»c«/mi»«mi»m«/mi»«/math»</p> <p>Kalkulatu prismaren azalera osoa aurpegu bakoitzarena kalkulatuz: (197 orrialdea)</p> <p>A<sub>osoa</sub> = {1:SHORTANSWER:%100%\#aza#} cm<sup>2</sup></p> <p>Kalkulatu prismaren bolumena</p> <p>B = {1:SHORTANSWER:%100%\#bol#} cm<sup>3</sup></p>
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