https://peda.net/id/c62849f4fa4 2016-04-04T12:22:38+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/c14f6ff6870 2020-09-29T10:54:05+03:00 s. 19 teht. 2-9, 12-14<br/> Tark. s. 97-98 2017-08-22T10:51:50+03:00 https://peda.net/id/45525d8efa5 2024-08-22T10:43:58+03:00 <h3>​[[$ (a^m)^n = a^{m\cdot n}$]]​</h3> <b>Esim.1</b> Sievennä<br/> <br/> a) <span>​</span>[[$ (x^6)^3 $]]<span>​<br/> <br/> b) <span>​</span>[[$ (10^2)^3 $]]<span>​<br/> <br/> c) <span>​</span>[[$ (3a^5)^2 $]]<span>​<br/> <br/> d) <span>​</span>[[$ (-2x^6)^4 $]]<span>​<br/> <br/> e) <span>​</span>[[$ (-2x^8)^3 $]]<span>​<br/> <br/> f) <span>​</span>[[$ (\frac{x^7}{4})^3 $]]<span>​<br/> <br/> <br/> </span></span></span></span></span><b>Esim.2 </b>Merkitse yhtenä potenssina<br/> <br/> a) <span>​</span>[[$ (b^7\cdot b)^3 $]]<span>​</span><br/> <br/> b) [[$ (\frac{a^{27}}{a^{15}})^2 $]]<span>​</span></span> 2016-04-04T13:59:15+03:00