https://peda.net/id/ae46aaa2245 2021-10-03T16:56:17+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/b275444e245 2023-03-15T06:15:22+02:00 Koeviikolla koe noin 2/3 opintojakson asioista. 72p.<br/> Loppuosasta noin 60 minuutin koe n20-30p. <br/> Tehtävät vaikuttavat arvosanaan.<br/> <br/> 1 kokeen arvosana suora f(x)=0,090x+2,727, missä x on pistemäärä kokeesta.<br/> 2. kokeen arvosanasuora g(x)=0,214x+2,5, missä x on pistemäärä kokeesta. Myöhemmin suoritetun 2 kokeen arvosanasuora h(x)=0,1923x+2,5 2021-10-03T16:56:24+03:00 https://peda.net/id/6ab8634e6f3 2023-02-21T12:23:18+02:00 Sanomapron ryhmän avain on <span>ZJJF</span><br/> <table border="1"> <tbody> <tr> <td>Polynomien summa, erotus ja tulo</td> <td>1.2</td> <td>1.6</td> <td>1.9</td> <td>1.19</td> <td>2.2</td> <td>2.4</td> <td>2.8</td> <td>2.10</td> <td>2.24</td> </tr> <tr> <td>Binomin neliö</td> <td>3.1</td> <td>3.2</td> <td>3.4</td> <td>3.6</td> <td>3.7</td> <td>3.11</td> <td>3.17</td> <td>3.19</td> <td>3.23</td> </tr> <tr> <td>Summan ja erotuksen tulo</td> <td>4.1</td> <td>4.2</td> <td>4.3</td> <td>4.5</td> <td>4.8</td> <td>4.10</td> <td>4.14</td> <td>4.17</td> <td>4.19</td> </tr> <tr> <td>Tekijöihin jakaminen</td> <td>5.1</td> <td>5.2</td> <td>5.3</td> <td>5.4</td> <td>5.5</td> <td>5.7</td> <td>5.17</td> <td>5.19</td> <td>5.20</td> </tr> <tr> <td>Neliöjuuren laskusäännöt</td> <td>6.1</td> <td>6.3</td> <td>6.4</td> <td>6.5</td> <td>6.7</td> <td>6.20</td> <td>6.21</td> <td>6.23</td> <td>6.24</td> </tr> <tr> <td>Korkeammat juuret</td> <td>7.1</td> <td>7.2</td> <td>7.3</td> <td>7.4</td> <td>7.6</td> <td>7.9</td> <td>7.18</td> <td>7.19</td> <td>7.22</td> </tr> <tr> <td>Ensimmäisen asteen polynomifuktio</td> <td>8.1</td> <td>8.3</td> <td>8.4</td> <td>8.6</td> <td>8.10</td> <td>8.18</td> <td>8.19</td> <td>8.22</td> <td>8.23</td> </tr> <tr> <td>Ensimmäisen asteen epäyhtälö</td> <td>9.1</td> <td>9.2</td> <td>9.3</td> <td>9.4</td> <td>9.6</td> <td>9.8</td> <td>9.18</td> <td>9.20</td> <td>9.22</td> </tr> <tr> <td>Toisen asteen polynomifunktio</td> <td>10.1</td> <td>10.3</td> <td>10.4</td> <td>10.6</td> <td>10.8</td> <td>10.9</td> <td>10.17</td> <td>10.20</td> <td>10.22</td> </tr> <tr> <td>Toisen asteen yhtälön ratkaisukaava</td> <td>11.1</td> <td>11.2</td> <td>11.4</td> <td>11.6</td> <td>11.15</td> <td>11.16</td> <td>11.21</td> <td>11.22</td> <td> </td> </tr> <tr> <td>Toisen asteen epäyhtälö</td> <td>12.1</td> <td>12.2</td> <td>12.3</td> <td>12.4</td> <td>12.7</td> <td>12.9</td> <td>12.18</td> <td>12.19</td> <td> </td> </tr> <tr> <td>Diskrimininantti</td> <td>13.1</td> <td>13.3</td> <td>13.4</td> <td>13.5</td> <td>13.6</td> <td>13.7</td> <td>13.8</td> <td>13.19</td> <td>13.21</td> </tr> <tr> <td>Diskriminantti ja epäyhtälö</td> <td>390</td> <td>393</td> <td>394</td> <td>397</td> <td>398</td> <td> </td> <td> </td> <td> </td> <td> </td> </tr> <tr> <td>Sovelluksia</td> <td>14.1</td> <td>14.2</td> <td>14.3</td> <td>14.4</td> <td>14.5</td> <td>14.18</td> <td>14.19</td> <td>14.21</td> <td> </td> </tr> <tr> <td>korkeamman asteen polynomifunktio</td> <td>15.1</td> <td>15.2</td> <td>15.3</td> <td>15.5</td> <td>15.6</td> <td>15.7</td> <td>15.17</td> <td>15.19</td> <td> </td> </tr> <tr> <td>korkeamman asteen yhtälö</td> <td>16.1</td> <td>16.2</td> <td>16.4</td> <td>16.5</td> <td>16.6</td> <td>16.7</td> <td>16.14</td> <td>16.15</td> <td>16.16</td> </tr> <tr> <td>nollakohtien ja tekijöiden välinen yhteys</td> <td>17.1</td> <td>17.2</td> <td>17.3</td> <td>17.5</td> <td>17.6</td> <td>17.8</td> <td>17.17</td> <td>17.18</td> <td>17.22</td> </tr> <tr> <td>korkeamman asteen epäyhtälöt</td> <td>18.1</td> <td>18.3</td> <td>18.4</td> <td>18.5</td> <td>18.6</td> <td>18.14</td> <td>18.16</td> <td>18.17</td> <td>18.18</td> </tr> <tr> <td>Rationaalifunktiot</td> <td>19.1</td> <td>19.3</td> <td>19.4</td> <td>19.5</td> <td>19.8</td> <td>19.9</td> <td>19.20</td> <td> </td> <td> </td> </tr> <tr> <td>Rationaalifunktioiden laskutoimitukset</td> <td>20.1</td> <td>20.2</td> <td>20.4</td> <td>20.5</td> <td>20.7</td> <td>20.8</td> <td>20.17</td> <td>20.18</td> <td>20.21</td> </tr> <tr> <td>Rationaaliyhtälö</td> <td>21.1</td> <td>21.2</td> <td>21.3</td> <td>21.5</td> <td>21.6</td> <td>21.8</td> <td>21.19</td> <td>21.21</td> <td> </td> </tr> <tr> <td>Juurifunktiot</td> <td>22.1</td> <td>22.2</td> <td>22.3</td> <td>22.5</td> <td>22.6</td> <td>22.8</td> <td>22.15</td> <td>22.21</td> <td> </td> </tr> <tr> <td>Neliöjuuriyhtälö</td> <td>23.1</td> <td>23.2</td> <td>23.3</td> <td>23.4</td> <td>23.5</td> <td>23.10</td> <td>23.18</td> <td>23.21</td> <td> </td> </tr> <tr> <td>Yleinen juuriyhtälö</td> <td>24.1</td> <td>24.2</td> <td>24.3</td> <td>24.4</td> <td>24.6</td> <td>24.8</td> <td>24.16</td> <td>24.18</td> <td> </td> </tr> </tbody> </table> 2022-11-28T18:40:50+02:00 https://peda.net/id/b7e58588405 2021-11-08T08:33:00+02:00 2021-11-08T08:33:00+02:00