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3 years ago

How do the decisions you make as a consumer affect people all over the world?

Business

2 answers:

skad [1K]3 years ago

6 0

Answer:

As a consumer I can influence the economy in different ways. When buying certain product or service, I am signaling that I like that certain product so producer will produce more of that product. In addition, it can help producers to make same but better product, when they see that consumers on the market like it. It also sends the signal to other producers that their product is not as good as competitors. Reason for that can be quality or price, so they will try to change something to stay competitive on the market. In addition to this, the consumer can join private organizations, interest groups, and lobby, influence public officials to vote according to the wishes of that group. In other words, with interest groups, consumers can push their agenda.

White raven [17]3 years ago

6 0

Answer:

As a consumer I can influence economy is different ways. ... In addition it can help producers to make same but better product, when they see that consumers on the market like it. It also sends the signal to other producers that their product is not as good as competitors.

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3 years ago

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brainly.com/question/735261

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3 years ago

Assume there is a fixed exchange rate between the Canadian and U.S. dollar. The expected return and standard deviation of return

gregori [183]

Answer:

The expected return on the portfolio is 15.5%.

Explanation:

The expected return on portfolio formula requires multiplying every asset's weight in the portfolio by their respective expected return, then summing up all values together.

$\text{Expected Return}=W_{A}\cdot R_{A}+W_{B}\cdot R_{B}$

Here,

<em>W</em> = weight of the respective asset

<em>R</em> = expected return of the respective asset

It is provided that:

The expected return on the U.S. stock market is 18%.

The expected return on the Canadian stock market is 13%.

The proportion of money invested in both stock markets is 50%.

Compute the expected return on the portfolio as follows:

$\text{Expected Return}=W_{U}\cdot R_{U}+W_{C}\cdot R_{C}$

$=(0.50\times 0.18)+(0.50\times 0.13)\\=0.09+0.065\\=0.155$

Thus, the expected return on the portfolio is 15.5%.

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