GAQM CLSSGB-001 Exam - Topic 4 Question 60 Discussion

Actual exam question for GAQM's CLSSGB-001 exam

Question #: 60
Topic #: 4

According to a manager it takes an average weekday commute of 39 minutes with a Standard Deviation of 7 minutes for the employees to get to work when they use their personal vehicles for their office commute while management set a policy of not more than 40 minutes for their daily one-way commute. A survey conducted one day on 70 employees showed an average of 34 minutes commuting time using the metro public transportation system with a Standard Deviation of 21 minutes. For the employees choosing to increase their chances to come on time using personal transportation their variation should be reduced to ___________?

A1 minute

B6 minutes

C3.5 minutes

DEliminate it to 0.0 minutes

Show Suggested Answer

Suggested Answer: D

by Ronny at Sep 18, 2024, 10:26 AM

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Paz

3 months ago

Eliminate it to 0.0 minutes? That seems unrealistic!

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Keneth

3 months ago

I agree, reducing variation is key for punctuality!

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Cyril

3 months ago

Wait, how can the metro average be 34 minutes with a 21-minute SD?

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Mohammad

4 months ago

I think 40 minutes is a bit too lenient, honestly.

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Rodolfo

4 months ago

That's interesting, 39 minutes is pretty standard for a commute.

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Karol

4 months ago

I’m confused about how to approach this. I thought we were supposed to aim for a standard deviation lower than the average commute time, but I can’t recall the exact method.

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Sage

4 months ago

I feel like the answer should be something reasonable, but eliminating it completely seems unrealistic. Maybe 3.5 minutes?

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Laurene

4 months ago

This question reminds me of a practice problem where we had to find the optimal standard deviation for a different scenario. I think it was about 6 minutes?

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Roselle

5 months ago

I remember something about reducing variation to improve reliability, but I'm not sure how to calculate that here.

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Yun

5 months ago

I'm not sure about this one. The standard deviations seem important, but I'm not sure how to use them to solve the problem. I'll have to think it through carefully.

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Delisa

5 months ago

Hmm, I'm a bit confused by all the numbers and statistics in this problem. I'll need to re-read it carefully to make sure I understand what's being asked.

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Lindy

5 months ago

This question looks tricky, but I think I can work through it step-by-step. I'll need to compare the commute times and standard deviations to figure out how to reduce the variation.

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Janine

5 months ago

Okay, I've got this. The key is to reduce the variation in commute time for the employees using personal vehicles to meet the 40-minute policy. I think option C is the right answer.

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Kenny

5 months ago

I remember something about reusing keys, but I thought it was discouraged due to risks. This feels tricky!

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Becky

10 months ago

Maybe the manager should just install a teleportation system and eliminate the commute altogether. Then they could all show up to work on time, every time!

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Brandon

9 months ago

C) 3.5 minutes

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Rebbeca

9 months ago

B) 6 minutes

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Leonor

9 months ago

A) 1 minute

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Casie

10 months ago

Ah, the old 'reduce the variation' trick. If I had a nickel for every time I've seen that on an exam, I could probably afford a faster commute!

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Jeannine

9 months ago

C) 3.5 minutes

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Catrice

9 months ago

B) 6 minutes

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Jennifer

10 months ago

A) 1 minute

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Pok

10 months ago

Hmm, 3.5 minutes? That's a pretty tight window. I hope the employees don't have to be on time down to the second or they'll be in trouble!

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Kiley

10 months ago

I'm not sure why they're asking about reducing variation when the metro system already has a shorter average commute time. Seems like a trick question to me.

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Gianna

8 months ago

D) Eliminate it to 0.0 minutes

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Chun

8 months ago

C) 3.5 minutes

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Louann

8 months ago

B) 6 minutes

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Francesco

9 months ago

A) 1 minute

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Blair

10 months ago

B) 6 minutes

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Wayne

10 months ago

A) 1 minute

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Anika

10 months ago

The correct answer is C) 3.5 minutes. The goal is to reduce the variation to meet the 40-minute policy, and the standard deviation of 3.5 minutes would do that.

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