https://peda.net/id/dba2a818e9d 2025-02-17T10:57:34+02:00 https://peda.net/:static/543/peda.net.logo.bg.svg <div class="license">Tämän sivun lisenssi <a rel="license noopener" href="https://peda.net/info" target="_blank">Peda.net-yleislisenssi</a></div> https://peda.net/id/61ccb79eee1 2025-02-18T19:32:52+02:00 <ul> <li><span><!--filtered attribute: data-contrast="auto"-->tunnin sisältö kehittää opiskelijoiden kykyä laskea tehtäviä, jotka sisältävät vektorilaskentaa, tasoja ja niiden yhtälöitä ja yleistä analyyttistä geometria</span></li> </ul> <br/> <ul> <li aria-setsize="-1"><!--filtered attribute: data-leveltext="o"--><!--filtered attribute: data-font="Courier New"--><!--filtered attribute: data-listid="12"--><!--filtered attribute: data-list-defn-props="{"335552541":1,"335559685":1440,"335559991":360,"469769226":"Courier New","469769242":[9675],"469777803":"left","469777804":"o","469777815":"hybridMultilevel"}"--><!--filtered attribute: data-aria-posinset="2"--><!--filtered attribute: data-aria-level="2"--><span><!--filtered attribute: data-contrast="auto"-->vektorilaskennan tehtävät voivat olla hyvin rutiininomaisia, joten varmistetaan, että tämä onnistuu vahvuudella</span><span><!--filtered attribute: data-ccp-props="{}"--> </span></li> </ul> <ul> <li aria-setsize="-1"><!--filtered attribute: data-leveltext="o"--><!--filtered attribute: data-font="Courier New"--><!--filtered attribute: data-listid="12"--><!--filtered attribute: data-list-defn-props="{"335552541":1,"335559685":1440,"335559991":360,"469769226":"Courier New","469769242":[9675],"469777803":"left","469777804":"o","469777815":"hybridMultilevel"}"--><!--filtered attribute: data-aria-posinset="3"--><!--filtered attribute: data-aria-level="2"--><span><!--filtered attribute: data-contrast="auto"-->Hahmottamaan vektoreita piirtämällä (A-osa, joten hahmottelu tapahtuu suttupaperille)</span><span><!--filtered attribute: data-ccp-props="{}"--> </span></li> </ul> 2025-02-18T19:32:52+02:00 https://peda.net/id/a08739d2ee1 2025-02-18T19:34:38+02:00 <ul> <li aria-setsize="-1"><!--filtered attribute: data-leveltext="o"--><!--filtered attribute: data-font="Courier New"--><!--filtered attribute: data-listid="11"--><!--filtered attribute: data-list-defn-props="{"335552541":1,"335559685":1440,"335559991":360,"469769226":"Courier New","469769242":[9675],"469777803":"left","469777804":"o","469777815":"hybridMultilevel"}"--><!--filtered attribute: data-aria-posinset="1"--><!--filtered attribute: data-aria-level="2"--><span><!--filtered attribute: data-contrast="auto"-->geometrisissa tehtävissä voi tulla esim. useampi vastausvaihtoehto, joista voi joutua karsimaan toisen pois perustelemalla</span> <span><!--filtered attribute: data-ccp-props="{"134233117":false,"134233118":false,"201341983":0,"335551550":1,"335551620":1,"335559737":0,"335559738":0,"335559739":200,"335559740":276}"--> </span></li> </ul> <ul> <li aria-setsize="-1"><!--filtered attribute: data-leveltext="o"--><!--filtered attribute: data-font="Courier New"--><!--filtered attribute: data-listid="11"--><!--filtered attribute: data-list-defn-props="{"335552541":1,"335559685":1440,"335559991":360,"469769226":"Courier New","469769242":[9675],"469777803":"left","469777804":"o","469777815":"hybridMultilevel"}"--><!--filtered attribute: data-aria-posinset="2"--><!--filtered attribute: data-aria-level="2"--><span><!--filtered attribute: data-contrast="auto"-->vektorilaskennassa pitää useasti esittää vastaus sievennetyssä muodossa</span><span><!--filtered attribute: data-ccp-props="{"134233117":false,"134233118":false,"201341983":0,"335551550":1,"335551620":1,"335559737":0,"335559738":0,"335559739":200,"335559740":276}"--> </span></li> </ul> <ul> <li aria-setsize="-1"><!--filtered attribute: data-leveltext="o"--><!--filtered attribute: data-font="Courier New"--><!--filtered attribute: data-listid="11"--><!--filtered attribute: data-list-defn-props="{"335552541":1,"335559685":1440,"335559991":360,"469769226":"Courier New","469769242":[9675],"469777803":"left","469777804":"o","469777815":"hybridMultilevel"}"--><!--filtered attribute: data-aria-posinset="3"--><!--filtered attribute: data-aria-level="2"--><span><!--filtered attribute: data-contrast="auto"-->analyyttisessä geometriassa tulee olemaan useita erilaisia ratkaisutapoja. Näitä voivat olla esim. Algebrallinen tai kuvaajan avulla tehty ratkaisu</span><span><!--filtered attribute: data-ccp-props="{"134233117":false,"134233118":false,"201341983":0,"335551550":1,"335551620":1,"335559737":0,"335559738":0,"335559739":200,"335559740":276}"--> </span></li> </ul> <ul> <li aria-setsize="-1"><!--filtered attribute: data-leveltext="o"--><!--filtered attribute: data-font="Courier New"--><!--filtered attribute: data-listid="11"--><!--filtered attribute: data-list-defn-props="{"335552541":1,"335559685":1440,"335559991":360,"469769226":"Courier New","469769242":[9675],"469777803":"left","469777804":"o","469777815":"hybridMultilevel"}"--><!--filtered attribute: data-aria-posinset="4"--><!--filtered attribute: data-aria-level="2"--><span><!--filtered attribute: data-contrast="auto"-->radiaanit vs. asteet, tiedostakaa, että mikä asetus laskimessa</span><span><!--filtered attribute: data-ccp-props="{"134233117":false,"134233118":false,"201341983":0,"335551550":1,"335551620":1,"335559737":0,"335559738":0,"335559739":200,"335559740":276}"--> </span></li> </ul> <ul> <li aria-setsize="-1"><!--filtered attribute: data-leveltext="o"--><!--filtered attribute: data-font="Courier New"--><!--filtered attribute: data-listid="11"--><!--filtered attribute: data-list-defn-props="{"335552541":1,"335559685":1440,"335559991":360,"469769226":"Courier New","469769242":[9675],"469777803":"left","469777804":"o","469777815":"hybridMultilevel"}"--><!--filtered attribute: data-aria-posinset="5"--><!--filtered attribute: data-aria-level="2"--><span><!--filtered attribute: data-contrast="auto"-->geometrisissä tehtävissä tuloksen tulkitseminen, voi tulla myös kysymykseksi</span><span><!--filtered attribute: data-ccp-props="{"134233117":false,"134233118":false,"201341983":0,"335551550":1,"335551620":1,"335559737":0,"335559738":0,"335559739":200,"335559740":276}"--><br/> </span></li> <li><span><!--filtered attribute: data-ccp-props="{"134233117":false,"134233118":false,"201341983":0,"335551550":1,"335551620":1,"335559737":0,"335559738":0,"335559739":200,"335559740":276}"--><span class="EOP SCXW264652290 BCX0"><!--filtered attribute: data-ccp-props="{}"--><span class="TextRun SCXW115208232 BCX0" lang="FI-FI"><!--filtered attribute: data-contrast="auto"--><span class="NormalTextRun SCXW115208232 BCX0">huomioikaa vektorilaskennassa, että mitkä ovat vektoreita ja mitkä muuttujia</span></span><span class="EOP SCXW115208232 BCX0"><!--filtered attribute: data-ccp-props="{}"--> </span></span></span></li> </ul> <ul> <li aria-setsize="-1"><!--filtered attribute: data-leveltext="o"--><!--filtered attribute: data-font="Courier New"--><!--filtered attribute: data-listid="11"--><!--filtered attribute: data-list-defn-props="{"335552541":1,"335559685":1440,"335559991":360,"469769226":"Courier New","469769242":[9675],"469777803":"left","469777804":"o","469777815":"hybridMultilevel"}"--><!--filtered attribute: data-aria-posinset="6"--><!--filtered attribute: data-aria-level="2"--><span><!--filtered attribute: data-contrast="auto"-->Usein perustuvat johonkin laskukaavaan, johon lasku voidaan sieventää ja ratkaista</span></li> <li aria-setsize="-1"><!--filtered attribute: data-leveltext="o"--><!--filtered attribute: data-font="Courier New"--><!--filtered attribute: data-listid="11"--><!--filtered attribute: data-list-defn-props="{"335552541":1,"335559685":1440,"335559991":360,"469769226":"Courier New","469769242":[9675],"469777803":"left","469777804":"o","469777815":"hybridMultilevel"}"--><!--filtered attribute: data-aria-posinset="6"--><!--filtered attribute: data-aria-level="2"--><span><!--filtered attribute: data-ccp-props="{"134233117":false,"134233118":false,"201341983":0,"335551550":1,"335551620":1,"335559737":0,"335559738":0,"335559739":200,"335559740":276}"--><span class="TextRun SCXW264652290 BCX0" lang="FI-FI"><!--filtered attribute: data-contrast="auto"--><span class="NormalTextRun SCXW264652290 BCX0">Ei kannata säikähtää monimutkaisen näköistä vektoria, tehtävä voi lähteä ratkeamaan jopa </span><span class="NormalTextRun SCXW264652290 BCX0">yllättäv</span><span class="NormalTextRun SCXW264652290 BCX0">än</span><span class="NormalTextRun SCXW264652290 BCX0"> helposti laskusääntöjen avulla</span></span><span class="EOP SCXW264652290 BCX0"><!--filtered attribute: data-ccp-props="{}"--> </span></span></li> </ul> 2025-02-18T19:34:38+02:00