People are known to often have insight. Based on these insights, you create a clear and direct primary message, which will guide your data story.
Primary messages are often referred to as the main or specific intentional content. It can be in verbal and nonverbal form.
They are known to be the words or ways one can use to show forth oneself and communicate one's message.
There are three types of messages. They are;
- Nominal
- Expressive
- Predicative
See full question below
Fill in the blank: Based on these insights, you create a clear and direct _____, which will guide your data story.
A primary message
B specific question
C problem statement
D business case
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You could tell her she is wrong, and that only agents selling Employer/union group plans are permitted an exemption from testing, but some employer/union group plans may require testing to promote agent compliance with CMS marketing requirements.
<h3>What is the advice for a Medicare colleague?</h3>
Since she works at a third-party marketing organization (TMO) and she said she did not need to take the Medicare training for brokers
We could tell her she is wrong, and that only agents selling Employer/union group plans are permitted an exemption from testing, but some employer/union group plans may require testing to promote agent compliance with CMS marketing requirements.
Complete question is;
Your colleague works at a third party marketing organization, TMO and she said she did not need to take the Medicare training for brokers and agents or pass a test to market Medicare plans since her contract is with the TMO, not the plans that have the products she sells.
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Answer:
There are two rational roots for f(x)
Explanation:
We are given a function
f(x) = x^6-2x^4-5x^2+6f(x)=x6−2x4−5x2+6
To find the number of rational roots for f(x).
Let us use remainder theorem that when
f(a) =0, (x-a) is a factor of f(x) or x=a is one solution.
Substitute 1 for x
f(1) = 1-2-5+6=0
Hence x=1 is one solution.
Let us try x=-1
f(-1) = 1-2-5+6 =0
So x =-1 is also a solution and x+1 is a factor
We can write f(x) by trial and error as
f(x) = (x-1)(x+1)(x^2-3)f(x)=(x−1)(x+1)(x2−3)
We find that f(x) (x^2-3)f(x)(x2−3) factor gives two irrational solutions as
±√3.
Hence number of rational roots are 2.
