If a company spent that much on internet advertising and increased it by 17%, the new amount spent would be $12.87 million.
<h3>How much did the company spend on advertising?</h3>
The amount spent can be calculated as:
= Amount x ( 1 + increase in advertising)
Solving gives:
= 11 million x ( 1 + 17%)
= 11 x 1.17
= $12.87 million
Find out more on advertising expenses at brainly.com/question/24967768.
Answer:None of the above= 10% and 33.33%
Explanation:
Coverage ratio EBIT/Interest expenses
Change in numerator =3/30*100
Change in denominator= 2/6*100
Answer:
c) moderators.
Explanation:
Since BTC doesn't want to limit employee interaction, but at the same time, it would like to limit what employees can write. The use of moderating features of a discussion forum through the service of a moderator will help them achieve this effectively and efficiently.
A moderator is a neutral individual who has the sole responsibility and skill set to preside and regulate discussions, by ensuring participants do not stray off from the subject matter and the time allotted to them.
Answer:
Option C: Production Era
Explanation:
The production era. Is known as Stage 2 of marketing's evolution. found in the 1930s, highest production capability than ever before. The problem now became competition then. It was characterized by mass production of lots of products increased the availability of product in the marketplace that is available.
Answer:
The correct answer is letter "C": Kelvin buys more donuts at $0.80 per donut than at $0.95 per donut, other things equal.
Explanation:
The demand law states that if the price of a good or service decreases, the quantity demanded for that good or service will increase. On the other hand, if the price of a god or service increases, the quantity demanded will decrease. The price-quantity demanded of the demand law is inversely proportional, <em>ceteris paribus</em>.
Thus, Kelvin's case is an example of the demand law since he purchases more donuts when the price is lower ($0.80) and purchases fewer donuts when the price is higher ($0.95).