Answer:
The answer is Stimulus generalization
Explanation:
Stimulus generalization is an example of classical condition. Classical conditioning takes a stimulus that does not cause a particular response (neutral stimulus) and then pairs it repeatedly with an unconditioned stimulus that will cause an unconditioned response. In the case of Stimulus generalization, I will give an example of a subject presenting food to a dog once they ring a bell. Lets say that you have taught a dog to salivate every time it hears a bell ring. If you took another bell that has a similar sound and rang it, the dog would still salivate and come pick its food. This is a perfect example of Stimulus generalization. The dog has responded to a new stimulus as if it was the initial conditioned stimulus.
Answer: you may be connected to wifi near you
Explanation:
1. Restart your computer
2 Then got to settings
3 Go to Wi-Fi
4. Disconnect from your Wi-Fi
5 Connect to your Wi-Fi
If that does not work, go look it up lol.
You will have to do this as we are not you and we do not know local business/websites. Sorry we could not help.
answer:
1.The program comes to a line of code containing a "function call".
2.The program enters the function (starts at the first line in the function code).
3.All instructions inside of the function are executed from top to bottom.
4.The program leaves the function and goes back to where it started from.
5.Any data computed and RETURNED by the function is used in place of the function in the original line of code.
Answer:
Following are the response to the given question:
Explanation:
Build a spring, sink, vertices, and vertices for each car for a household. Every unit in the stream is a human. Attach the source from each vertical of a family with such a capacity line equivalent to the family size; this sets the number of members in each household. Attach every car vertices to the sink with the edge of the car's passenger belt; this assures the correct number of people for every vehicle. Connecting every vertex in your household to any vertex in your vehicle with a capacity 1 border guarantees that one family member joins a single car. The link between both the acceptable allocation of people to vehicles as well as the maximum flow inside the graph seems clear to notice.
