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balandron [24]
3 years ago
14

Which of the following is not one of the goals of technical recovery team members during the recovery phase of a BCP? Normalize

operations. Restore temporary operations to critical systems. Repair damage done to original systems. Recover damage to original systems.
Computers and Technology
1 answer:
Zanzabum3 years ago
3 0

Answer:

Repair damage done to original systems

Explanation:

It is imperative that businesses brace up for moments or period of challenges whereby normal operation is impeded due to disruption in standard system condition. The ability of businesses to thrive and continue to deliver in these circumstances is catered for by the business continuity plan. The recovery team ensures that important processes critical to the business are restored in other to ensure that business operation isn't crippled. Once normalcy ahs been restored, the team ensures recoverabke day in the original system are taken care of. The repair of damage done is not a goal of the recovery ohase in the business continuity plan as repairsvare catered for after recovery event has been finalized.

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Following are the answer to this question:

Explanation:

In option 1:

The value of n is= 7, which is (base case)

\to 3^7

when n=k for the true condition:

\to 3^k

when n=k+1 it tests the value:

\to 3^{(k+1)}= 3^k,3\\\to < (k!) 3 \ substituting \ equation \\\to

since k>6  hence the value is KH>3 hence proved.

In option 2:

when:

for n=1:(base case)

\log(1!)

0<=0 \\ condition is true

when the above statement holds value n=1

when n=k

\log(k!)

when n=k+1

\log(k+1)!=\log(k!)+\log(k+1)\\

             

\because k \log k      [\therefore KH>K \Rightarrow  \log(KH>\loK)]

In option 3:

when n=1:

A_1 \cup B=A_1 \cup B\\\\

when n=k

\to (A_1\cap A_2 \cap.....A_k) \cup B\\=(A_1\cup B) \cap(A_2\cup B_2)....(A_k \capB).....(a)\\\to n= k+1\\ \to (A_1\cap A_2 \cap.....A_{kH}) \cup B= (A_1\cup B)\\\\\to  [(A_1\cap A_2 \cap.....A_{k}) \cup B]\cap (A_{KH}\cup B)\\\\\to  [(A_1\cup B) \cap (A_2 \cup B) \cap (A_3\cup B).....(A_k\cup B)\cap (A_{k+1} \cup B)\\\\  \ \ \ \ \ \ substituting \ equation \ a \\\\

hence n=k+1 is true.

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