The protection & integrity of confidential information are upheld by derivative classifiers.
<h3>What is
derivative classifiers?</h3>
Derivative classification refers to the method of assessing whether information that will be contained in a document or other material has also been categorised and, if it has, making sure that it is clearly marked as such by marking or other similar means.
Some key features of derivative classifiers are-
- The analysis and revision of the includes understanding authority's judgements is among the most significant duties incumbent upon derived classifiers.
- If you disclose material without authorisation, you risk facing legal repercussions like imprisonment.
- Every time information is extracted, paraphrased, reiterated, or produced in a new form, it is classified as a derivative.
- Derivative classification is the process of applying classified markings toward a document or other information in accordance with security classification guidelines or other source material.
- Derivative categorization does not include simple photocopies or other mechanical reproductions of classified items.
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Answer: the answer is 1x+5y=17
Step-by-step explanation: I'm thinking this is the correct answer if not I'm sorry
Answer: Domain: {2}
Step-by-step explanation:
1. By definition, the domain is the input value, this means that it is the x-value of a function.
2. Therefore, keeping the definition above on mind, you have that the domain of x is the x-value of each ordered pair.
3. Then, given x = {(2, 3), (2, 4), (2, 5), (2, 6)}, you can see that x-value of each ordered pair is 2. Therefore, you can conclude that the domain of x is:
Domain:{2}
rising rapidly at first then slowly keeps rising then it goes straight longitude and its a flat line
14. The equation would be -16t^2+60t+7 To find the maximum point plug in values into the equation -b/2a to find the axis of symmetry, and plug that number in for t.
b=60, a=-16
-60/-32=t=1.875
-16(1.875)^2+60(1.875)+7=63.25
Maximum point: (1.875,63.25)
The ball will land after about 3.86 seconds
