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Certified CMMC Professional (CCP) Exam

  • Exam Number/Code : CMMC-CCP
  • Exam Name : Certified CMMC Professional (CCP) Exam
  • Questions and Answers : 213 Q&As
  • Update Time: 2019-01-10
  • Price: $ 99.00 $ 39.00

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NEW QUESTION: 1
When using GAiA, it might be necessary to temporarily change the MAC address of the interface eth 0 to 00:0C:29:12:34:56. After restarting the network the old MAC address should be active. How do you configure this change?
A. Open the WebUI, select Network > Connections > eth0. Place the new MAC address in the field Physical Address, and press Apply to save the settings.
B. As expert user, issue the command:# IP link set eth0 addr 00:0C:29:12:34:56
C. As expert user, issue these commands:# IP link set eth0 down# IP link set eth0 addr
00:0C:29:12:34:56# IP link set eth0 up
D. Edit the file /etc/sysconfig/netconf.C and put the new MAC address in the field(conf:(conns:(conn:hwaddr ("00:0C:29:12:34:56")
Answer: B

NEW QUESTION: 2
Refer to the exhibit.

When you apply these configurations to R1 and R2.
Which two effects occur? (Choose two)
A. The 172.16.1.1 network is reachable via OSPF on R1
B. R1 and R2 successfully authenticates using CHAP
C. R1 authenticates using the username Cisco
D. Authentication between R1 and R2 fails.
E. R1 and R2 authentications using PAP
Answer: C,D

NEW QUESTION: 3
Indifference curves for one consumer never intersect. This comes from:
A. The axiom of transitivity.
B. The axiom of non-satiation.
C. The axiom of completeness.
Answer: A
Explanation:
Suppose two indifference curves intersect each other at point A.
We can find two points, one
on each indifference curve in the way that they have same amount of good X but C has more of good Y than Since A and B are on the same indifference curve, we have A = B , and at the same time we also have A = C . Applying the axiom of transitivity, we can immediately see that B = C should hold. But from the weak version of the axiom of nonsatiation, we also have C > B . Thus a conflict appears. So, indifference curves can never intersect with each other.