Answer:
• newspapers
• Frozen prepared meals
Explanation:
Fast-moving consumer goods, are also called consumer packaged goods. They are the products which are sold quickly and they're usually cheap.
Examples of fast-moving consumer goods are non-durable household goods like frozen prepared meals, toiletries, cosmetics, packaged foods, beverages, candies, etc. They also have low profit margin. Based on the examples given above, the answer are newspapers and frozen prepared meals.
the answer is: A. You will complete online lessons, quizzes, and assignments such as journals, projects, and discussions.
Online lessons, journals, and projects is being done to deepen your understanding of the topics that being taught in your class. It might provide you with new information that are not taught by your teachers.
Quizzes and discussions are being done to challenge yourself in order to measure how much you understand the Topic.
Answer: A monk called Dionysius Exiguous calculated his own present year to be A.D. 525. Counting from that year reaches the current year. A.D. is now used to label the number of years in the Gregorian calendar, the most widely used calendar in the world and the unofficial global standard. You add one year every January 1.
Explanation:
Answer:
Explanation:

So first, we have to plug in zero and see if we can evaluate this limit simply from that.
When we plug in zero we get: (2e^0-2)/0
e^0 is 1 so we have 2-2/0 or 0/0. So we have an indeterminate form type 0/0.
This means we have to apply L'Hospital's Rule.
As a reminder L'Hospitals Rule is 
Meaning that we take the derivative of the top and bottom function as the approach some value "c". We can do this with a 0/0 indeterminate form.
So:
The derivative of 2e^x - 2 is just 2e^x
and the derivative of x is 1
So we are left with 
Plugging in zero we see this gives us 2 as 2(e^0) = 2(1) = 2.
Hence,
= 2