https://peda.net/id/a5e936312aa 2022-09-02T12:43:06+03:00 https://peda.net/:static/548/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/a5e98c402aa 2022-09-02T12:43:06+03:00 <!--filtered tag: <article--><!--filtered attribute: id="uuid-a5ebfea1-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: class="link document uuid-a5ebfea1-2aa3-11ed-b396-f8f21e980ce0 enclose"--><!--filtered attribute: data-id="a5ebfea1-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: data-draft-type="published"--><!--&gt;--><!--filtered tag: <header--><!--&gt;--><h1><!--filtered attribute: class="link"--><a href="https://www.youtube.com/watch?v=fBN-sLfPLbs" title="https://www.youtube.com/watch?v=fBN-sLfPLbs (avautuu uuteen ikkunaan)" target="_blank" rel="nofollow ugc noopener">KPL 13 Sanallisia tehtäviä</a></h1> <!--filtered end tag: </header>--><div class="main"></div> <!--filtered tag: <footer--><!--&gt;--><!--filtered end tag: </footer>--><!--filtered end tag: </article>--> <!--filtered tag: <article--><!--filtered attribute: id="uuid-a5eb9622-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: class="link document uuid-a5eb9622-2aa3-11ed-b396-f8f21e980ce0 enclose"--><!--filtered attribute: data-id="a5eb9622-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: data-draft-type="published"--><!--&gt;--><!--filtered tag: <header--><!--&gt;--><h1><!--filtered attribute: class="link"--><a href="https://www.youtube.com/watch?v=qcDBJuQ600A" title="https://www.youtube.com/watch?v=qcDBJuQ600A (avautuu uuteen ikkunaan)" target="_blank" rel="nofollow ugc noopener">KPL 12 Yhteenlaskumenetelmä</a></h1> <!--filtered end tag: </header>--><div class="main"></div> <!--filtered tag: <footer--><!--&gt;--><!--filtered end tag: </footer>--><!--filtered end tag: </article>--> <!--filtered tag: <article--><!--filtered attribute: id="uuid-a5eb3447-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: class="link document uuid-a5eb3447-2aa3-11ed-b396-f8f21e980ce0 enclose"--><!--filtered attribute: data-id="a5eb3447-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: data-draft-type="published"--><!--&gt;--><!--filtered tag: <header--><!--&gt;--><h1><!--filtered attribute: class="link"--><a href="https://www.youtube.com/watch?v=1wv9amUe4wo" title="https://www.youtube.com/watch?v=1wv9amUe4wo (avautuu uuteen ikkunaan)" target="_blank" rel="nofollow ugc noopener">KPL 11 Sijoitusmenetelmä</a></h1> <!--filtered end tag: </header>--><div class="main"></div> <!--filtered tag: <footer--><!--&gt;--><!--filtered end tag: </footer>--><!--filtered end tag: </article>--> <!--filtered tag: <article--><!--filtered attribute: id="uuid-a5eaced4-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: class="link document uuid-a5eaced4-2aa3-11ed-b396-f8f21e980ce0 enclose"--><!--filtered attribute: data-id="a5eaced4-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: data-draft-type="published"--><!--&gt;--><!--filtered tag: <header--><!--&gt;--><h1><!--filtered attribute: class="link"--><a href="https://www.youtube.com/watch?v=VmXpNllKp2k" title="https://www.youtube.com/watch?v=VmXpNllKp2k (avautuu uuteen ikkunaan)" target="_blank" rel="nofollow ugc noopener">KPL 10 Yhtälöparin ratkaiseminen piirtämällä</a></h1> <!--filtered end tag: </header>--><div class="main"></div> <!--filtered tag: <footer--><!--&gt;--><!--filtered end tag: </footer>--><!--filtered end tag: </article>--> <!--filtered tag: <article--><!--filtered attribute: id="uuid-a5ea6d60-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: class="link document uuid-a5ea6d60-2aa3-11ed-b396-f8f21e980ce0 enclose"--><!--filtered attribute: data-id="a5ea6d60-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: data-draft-type="published"--><!--&gt;--><!--filtered tag: <header--><!--&gt;--><h1><!--filtered attribute: class="link"--><a href="https://www.youtube.com/watch?v=wEIxRZz9IGY" title="https://www.youtube.com/watch?v=wEIxRZz9IGY (avautuu uuteen ikkunaan)" target="_blank" rel="nofollow ugc noopener">KPL 9 Kahden muuttujan yhtälö ja yhtälöpari</a></h1> <!--filtered end tag: </header>--><div class="main"></div> <!--filtered tag: <footer--><!--&gt;--><!--filtered end tag: </footer>--><!--filtered end tag: </article>--> <!--filtered tag: <article--><!--filtered attribute: id="uuid-a5ea0045-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: class="link document uuid-a5ea0045-2aa3-11ed-b396-f8f21e980ce0 enclose"--><!--filtered attribute: data-id="a5ea0045-2aa3-11ed-b396-f8f21e980ce0"--><!--filtered attribute: data-draft-type="published"--><!--&gt;--><!--filtered tag: <header--><!--&gt;--><h1><!--filtered attribute: class="link"--><a href="https://www.youtube.com/watch?v=ISPGsbPd24w" title="https://www.youtube.com/watch?v=ISPGsbPd24w (avautuu uuteen ikkunaan)" target="_blank" rel="nofollow ugc noopener">KPL 8 Polynomilaskennan kertausta</a></h1> <!--filtered end tag: </header>--><div class="main"></div> <!--filtered tag: <footer--><!--&gt;--><!--filtered end tag: </footer>--><!--filtered end tag: </article>--> 2022-09-02T12:43:06+03:00