The x-component of the normal force is equal to 1706.45 N.
Why?
To solve the problem, and since there is no additional information, we can safely assume that the x-axis is parallalel to the hill surface and the y-axis is perpendicular to the x-axis. Knowing that, we can calculate the components of the normal force (or weight for this case), using the following formulas:
![N_(x)=W*Sin(\alpha)=mg*Sin(\alpha)\\\\N_(y)=W*Cos(\alpha)=mg*Cos(\alpha)](https://img.qammunity.org/2020/formulas/physics/high-school/rlgdjmgp8j5bcea7l94gksv7on8ztbws6o.png)
Now, using the given information, we have:
![mass=m=1150Kg\\\alpha=8.70\°\\g=9.81(m)/(s^(2))](https://img.qammunity.org/2020/formulas/physics/high-school/thr119i9iaezp2tdlginf2zje1oa4s5vm3.png)
Calculating, we have:
![N_(x)=mg*Sin(\alpha)](https://img.qammunity.org/2020/formulas/physics/high-school/5pylifx0ool3nq5y2si8s6gu07o0hg59x6.png)
![N_(x)=1150Kg*9.81(m)/(s^(2))*Sin(8.70\°)\\\\N_(x)=11281.5(Kg.m)/(s^(2) )*Sin(8.70\°)=1706.45(Kg.m)/(s^(2) )=1706.45.23N](https://img.qammunity.org/2020/formulas/physics/high-school/qtzees4ccq9eux2friy8xqz9y80qreaprz.png)
Hence, we have that the x-component of the normal force is equal to 1706.45 N.
Have a nice day!