Answer:
(3,2)
(-9,-6)
Explanation:
Given that the graph is a direct variation.
The equation of variation is:
![x=ky](https://img.qammunity.org/2021/formulas/mathematics/middle-school/5njx6zh929qx857x1qnc2ia72snr33mivo.png)
Since point (6, 4) is on the graph
![6=4k\\\\k=\frac64](https://img.qammunity.org/2021/formulas/mathematics/college/d2rnuh7b27rxbxco668zojm8j9nmavbjy4.png)
Therefore, the equation connecting x and y is:
![x=\frac64y](https://img.qammunity.org/2021/formulas/mathematics/college/7m0pqrm1uxdzv46yqmrix96dmmuj4jc2bd.png)
![\text{When y=2},x=\frac64 * 2 =3\\\\\text{When y =}-6,x=\frac64 * -6 =-9\\\\\text{When y =}8,x=\frac64 * 8 =12\\\\\text{When y =}-3,x=\frac64 * -3 =-4.5](https://img.qammunity.org/2021/formulas/mathematics/college/449wbg86c6nrs7tbek5ic1mcjxn6xuild5.png)
Therefore, the points that are also on the graph are:
(3,2) and (-9,-6)