If csc 0=2, then that makes 0 then equal 4.
Answer:
C). A revenue-focused bidding strategy.
Explanation:
As per the details given in the question, <u>'a revenue-focused bidding strategy' </u>will most likely assist the marketer in upkeeping his needs as his<u> key focus is to discern a particular return on his investment that he made for the monthly ad spend made by him</u>. This automated strategy of bidding will allow him to keep track of the revenue and escalate the return. Thus, <u>option C</u> is the correct answer.
Answer:
Marketing is important because it helps you sell your products or services, by advertising your business you are showing more people about it
Explanation:
<span>The answers are "Equator" and "Prime Meridian"
The grid system gives every point on the earth an address that can be represented as the intersection of two lines, latitude and longitude. The equator is the starting point for measuring latitude (0 degrees latitude), the numbers measure how far north or south of the equator a place is.
Longitude shows how far a location is east of the Prime Meridian (0 degrees longitude) , which runs vertically, north and south, right over the British Royal Observatory in Greenwich England, from the North to the South Pole.</span>
Answer:
The two optimal two part price that would be suggested to Verizon is Unit per Fee = $1 and Lump Sum fee or fixed fee = $99
Explanation:
Solution
For us fully maximize profit under two part price It should gives that amount of wireless service at which P = MC and and also charge Lump sum fee or fixed fee equals to the consumers surplus that consumer will have.
Now,
marginal cost= MC = 1 and P = 100 - 25Q.
Thus,
P = MC => 100 - 25Q = 1 => Q = 2
Then,
The Consumer surplus is the above area Price of line which is (iP = 1) and below is the curve of demand
Now,
P = 100, When Q = 0 The Consumer surplus = (1/2)*base*height
= (1/2)*(100 - 1)*2 = 99
Therefore, Fixed fee or The Lump Sum fee = 99
However, the Optimal two part pricing is denoted by:
The Unit per Fee = $1 and Lump Sum fee or fixed fee = $99
