Answer:A
Explanation:
Persuading is a way to attracter customers
Answer:
This is a case of<u> "compulsive hoarding".</u>
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Explanation:
Compulsive hoarding refers to a pattern of behavior in which you are not willing to throw out anything in your house, in these things there are many which have no value for you and that is just garbage. When you do like this, there will be unnecessary things and dust everywhere, this will also have affect on you health like Danielle in the given scenario, and you will become more sick day by day.
Answer:
240= 3Qc + 3Qd
Explanation:
The computation of the Daniel's budget constraint is shown below;
Given that
Daniel's income= $240
Price of cake (Pc) =$3
Price of donuts (Pd) =$3
So spending on cake = 3Qc
And,
Spending on donut= 3Qd
Finally
Total spending = 3Qc + 3Qd
Now the equation of budget constraint is
Income= (quantity of cake)(price of cake) + ( quantity of donut)(price of donut)
So,
Income= Qc Pc+ Qd Pd
240= 3Qc + 3Qd
Answer:
1 billion
Explanation:
According to the World bank, about 1 billion people are malnourished around the world despite its efforts to reduce the rate of malnourishment in some lower-income nations. A larger percentage of this 1 billion malnourished people are in the Asian and Pacific continents; rather large percentage of about 60-65 percent.
I hope this helps.
Answer:
In the given year, American population grew by 4% while China's population grew by 1.2%.
Explanation:
The present problem establishes that in one year the populations of China and the United States both increased by 12 million people. But both countries have different populations: China has a population of 1 billion inhabitants, while the United States has 300 million.
To determine the percentage of population increase in each country, we must perform cross multiplications:
-U.S:
300 = 100
12 = X
(12 x 100) / 300 = X
1,200 / 300 = X
4 = X
The United States grew by population 4% in the year.
-China:
1,000 = 100
12 = X
(12 x 100) / 1,000 = X
1,200 / 1,000 = X
1.2 = X
China grew by population 1.2% in the same period of time.
