Answer:
"In-service training is designed to provide veteran officers with new skills or to update them on changes in the law, criminal procedures, departmental procedures, or general police procedures."
Explanation:
In-service training is implemented in order to improve a professional's qualifications and skills. It can be either compulsory, implying activities meant to enhance professional development focused on keeping or improving abilities, or optional, just for the sake of improving existing abilities.
The correct answer here is "More than".
According to Bibb Latane and his Social Impact Theory that he developed in 1981 the impact will increase more if the group size increases from two to three member. This may sound strange but according to his theory the more members the group, that is targets of impact as he called them the less impact individual targets have. So that means that in larger groups the impact of a new member is weaker than in smaller groups.
<span>They are personlization, dramatization, fragmentation, and authority disorder bias.</span>
Answer:
naturalistic observation.
Explanation:
Cal believes that a larger percentage of a city’s population will engage in public displays of affection in highly populated cities due to feelings of anonymity when an individual is among a lot of other people. He rides a bus in densely populated New York City for five hours straight, watches the bus riders’ interactions with each other, and unobtrusively counts the number of couples who are holding hands, hugging, or kissing. He then does the same in the sparsely populated city of Rock Falls, Iowa. The research method Cal used is known as naturalistic observation.
As we know that Naturalistic observation is a research method which is used commonly by psychologists and other social scientists. in this technique, it involves observing subjects in their natural environment.
Answer:
Linear relationship
Explanation:
A linear relationship (or linear association) is a statistical term used to describe a straight-line relationship between a variable and a constant.
Linear relationships can be expressed either in a graphical format or as a mathematical equation of the form;
y = mx + c.
where:
m=slope
c=y-intercept
x and y are variables containing parameters.