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SPLK-4001 Practice Test


Page 3 out of 11 Pages

An SRE came across an existing detector that is a good starting point for a detector they want to create. They clone the detector, update the metric, and add multiple new signals. As a result of the cloned detector, which of the following is true?


A. The new signals will be reflected in the original detector.


B. The new signals will be reflected in the original chart.


C. You can only monitor one of the new signals.


D. The new signals will not be added to the original detector.





D.
  The new signals will not be added to the original detector.

Explanation:
According to the Splunk O11y Cloud Certified Metrics User Track document1, cloning a detector creates a copy of the detector that you can modify without affecting the original detector. You can change the metric, filter, and signal settings of the cloned detector.
However, the new signals that you add to the cloned detector will not be reflected in the original detector, nor in the original chart that the detector was based on. Therefore, option D is correct.
Option A is incorrect because the new signals will not be reflected in the original detector.
Option B is incorrect because the new signals will not be reflected in the original chart.
Option C is incorrect because you can monitor all of the new signals that you add to the cloned detector.

Which analytic function can be used to discover peak page visits for a site over the last day?


A. Maximum: Transformation (24h)


B. Maximum: Aggregation (Id)


C. Lag: (24h)


D. Count: (Id)





A.
  Maximum: Transformation (24h)

Explanation:
According to the Splunk Observability Cloud documentation1, the maximum function is an analytic function that returns the highest value of a metric or a dimension over a specified time interval. The maximum function can be used as a transformation or an aggregation. A transformation applies the function to each metric time series (MTS) individually, while an aggregation applies the function to all MTS and returns a single value. For example, to discover the peak page visits for a site over the last day, you can use the following SignalFlow code:
maximum(24h, counters(“page.visits”))
This will return the highest value of the page.visits counter metric for each MTS over the last 24 hours. You can then use a chart to visualize the results and identify the peak page visits for each MTS.

Which of the following statements are true about local data links? (select all that apply)


A. Anyone with write permission for a dashboard can add local data links that appear on that dashboard.


B. Local data links can only have a Splunk Observability Cloud internal destination.


C. Only Splunk Observability Cloud administrators can create local links.


D. Local data links are available on only one dashboard.





A.
  Anyone with write permission for a dashboard can add local data links that appear on that dashboard.

D.
  Local data links are available on only one dashboard.

Explanation: The correct answers are A and D.
According to the Get started with Splunk Observability Cloud document1, one of the topics that is covered in the Getting Data into Splunk Observability Cloud course is global and local data links. Data links are shortcuts that provide convenient access to related resources, such as Splunk Observability Cloud dashboards, Splunk Cloud Platform and Splunk Enterprise, custom URLs, and Kibana logs.
The document explains that there are two types of data links: global and local. Global data links are available on all dashboards and charts, while local data links are available on only one dashboard. The document also provides the following information about local data links:
Anyone with write permission for a dashboard can add local data links that appear on that dashboard.
Local data links can have either a Splunk Observability Cloud internal destination or an external destination, such as a custom URL or a Kibana log.
Only Splunk Observability Cloud administrators can delete local data links.
Therefore, based on this document, we can conclude that A and D are true statements about local data links. B and C are false statements because:
B is false because local data links can have an external destination as well as an internal one.
C is false because anyone with write permission for a dashboard can create local data links, not just administrators.

Which of the following are ways to reduce flapping of a detector? (select all that apply)


A. Configure a duration or percent of duration for the alert.


B. Establish a reset threshold for the detector.


C. Enable the anti-flap setting in the detector options menu.


D. Apply a smoothing transformation (like a rolling mean) to the input data for the detector.





A.
  Configure a duration or percent of duration for the alert.

D.
  Apply a smoothing transformation (like a rolling mean) to the input data for the detector.

Explanation:
According to the Splunk Lantern article Resolving flapping detectors in Splunk Infrastructure Monitoring, flapping is a phenomenon where alerts fire and clear repeatedly in a short period of time, due to the signal fluctuating around the threshold value. To reduce flapping, the article suggests the following ways:
Configure a duration or percent of duration for the alert: This means that you require the signal to stay above or below the threshold for a certain amount of time or percentage of time before triggering an alert. This can help filter out noise and focus on more persistent issues.
Apply a smoothing transformation (like a rolling mean) to the input data for the detector: This means that you replace the original signal with the average of its last several values, where you can specify the window length. This can reduce the impact of a single extreme observation and make the signal less fluctuating.

Which of the following rollups will display the time delta between a datapoint being sent and a datapoint being received?


A. Jitter


B. Delay


C. Lag


D. Latency





C.
  Lag

Explanation: According to the Splunk Observability Cloud documentation1, lag is a rollup function that returns the difference between the most recent and the previous data point values seen in the metric time series reporting interval. This can be used to measure the time delta between a data point being sent and a data point being received, as long as the data points have timestamps that reflect their send and receive times. For example, if a data point is sent at 10:00:00 and received at 10:00:05, the lag value for that data point is 5 seconds.


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