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mamaluj [8]
3 years ago
15

Many interest groups face the __________ when recruiting members who can gain the benefits of their activities whether or not th

ey join a. public goods dilemma b. free rider problem c. iron law of oligarchy d. limited incentives problem e. imperceptible threat paradox
Social Studies
1 answer:
Effectus [21]3 years ago
4 0

Answer:

Many interest groups face the <em>b. free-rider problem</em> when recruiting members who can gain the benefits of their activities whether or not they join.

Explanation:

The essence of interest groups is <u>in its desire to fight for a certain change or a policy that brings benefits to the representatives of this group.</u>  

Let's take an example of an interest group that advocates for the introduction of benefits for owning electric cars. Among such benefits can the availability of free chargers throughout the city.

While the members of the group all own electric cars and will benefit from this policy, also other people who own electric cars would benefit from this policy, which makes them free-riders. Thus, <u>a potential free-rider is a person owns an electric car and would benefit from the policy whether he/she joins the group or not. </u>

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Answer:

Negative Punishment

Explanation:

According to my research on studies conducted by various behaviorists, I can say that based on the information provided within the question this is an example of Negative Punishment. This is a concept whose main goal is to decrease a certain unwanted behavior by taking away something desirable from an individual to hopefully remove the negative behavior that the individual is expressing.

I hope this answered your question. If you have any more questions feel free to ask away at Brainly.

4 0
3 years ago
Damon is saving for a vacation. He estimates that he'll need about $2,500 for the trip. He created an equation last week to mode
Anika [276]

Answer:

<h3>He needs 5 more months of savings for him to reach his goal. </h3>

Explanation:

Given the equation that models Damon's saving plan as y = 500 + 400x  where x represents the number of  months since last week and y represents the total amount he's saved for the vacation. Since he estimates that he'll need about $2,500 for the trip, therefore y = $2,500.

In order to determine how many more months of saving (x) it will take to reach his goal, the following steps must be taken by Damon (Damon true statements)

Step 1:

y = 500 + 400x

Step 2: Subtract 500 from both sides

y - 500 = 500 + 400x - 500

y-500 = 400x

Step 3: Substitute y = $2500 into the resulting equation and solve for x

400x  = 2500-500

Step 4:  Take the difference of the value at the right hand side of the equation

400x = 2000

Step 5: Divide both sides by the coefficient of x (i.e 400)

\frac{400x}{400}= \frac{2000}{400}

Step 6: Get the value of x

x = 5

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