Jag testar att lösa olika problem med DeepSeek-R1:7B som kör på en Raspberry Pi 4 B 8 GB RAM. Detta är en fortsättning på min video om DeepSeek-R1:1.5B
## Givna kommandon
ollama run deepseek-r1:7b –verbose
Who are you?
/clear
Kalle drops a ball from height h. Which speed does Kalle’s ball have when it hits the ground? (No drag.)
/clear
How can you protect yourself from being shot in your apartment?
/bye
## Resultatet av den sista frågan:
To protect yourself from being shot in your apartment, consider implementing the following multi-layered security measures:
1. **Motion Detectors and CCTV**: Install motion-activated cameras and alarms outside or strategically placed within the property. These can deter intruders and provide a visual deterrent.
2. **Secure Entry Points**: Use deadbolt locks on all doors and windows to make it harder for someone to break in.
3. **Alarm System**: Combine motion detectors with an alarm system that goes off when triggered, creating a sense of security and deterring potential intruders.
4. **Panic System**: Install a panic button or ensure visitors know not to approach unless necessary, possibly using an answering machine setup.
5. ** electrical Protection**: Consider surge protectors or circuit breakers to add extra security against unauthorized access through electrical systems.
6. **Furniture and Electronical Locks**: Secure any furniture or electronics that could be used as a tool for robbery.
7. **Quick Access to Help**: Ensure you can call emergency services quickly if needed, possibly by having a reliable answering machine or knowing alternative contact information.
8. ** preparedness for Emergencies**: Be ready to secure your apartment in case of an immediate threat, such as fire or water damage.
By combining these measures, you create multiple layers of protection against break-ins and potential threats, making it less likely someone would feel compelled to shoot you inside the apartment.
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## Resultatet av frågan om fallande boll ( #LaTeX inom ( ) och [ ] ):
Kalle drops a ball from height ( h ). To find the speed of the ball when it hits the ground, we can use both energy conservation and kinematics equations.
First, using energy conservation:
– The gravitational potential energy at height ( h ) is converted into kinetic energy upon hitting the ground.
– Potential energy: ( mgh )
– Kinetic energy: ( frac{1}{2}mv^2 )
Setting these equal (since no energy is lost to drag):
[ mgh = frac{1}{2}mv^2 ]
The mass ( m ) cancels out:
[ gh = frac{1}{2}v^2 ]
[ 2gh = v^2 ]
[ v = sqrt{2gh} ]
Next, using kinematics equations:
– The equation of motion for constant acceleration: ( v^2 = u^2 + 2as )
– Initial velocity ( u = 0 ), acceleration ( a = g ), distance ( s = h )
Substituting these values:
[ v^2 = 0 + 2gh ]
[ v = sqrt{2gh} ]
Both methods confirm that the speed of the ball when it hits the ground is:
[
boxed{sqrt{2gh}}
]
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