A generation is about one-third of a lifetime.

AI Thread Summary
A generation is typically considered to be one-third of an average lifetime, often estimated at around 25 years. The discussion revolves around calculating the number of generations since 0 AD, with a proposed method involving converting historical time into seconds and using average lifetimes. The original poster struggles to understand the solution they found online, which uses complex conversions without clear explanations. They attempted to calculate the number of generations by dividing the current year by their chosen average lifetime but found discrepancies in the results. Clarifications about the assumptions behind the calculations and the definitions of "history" and "lifetime" are sought to better understand the problem.
Bijackar
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Homework Statement



A generation is about one-third of a lifetime. Approximately how
many generations have passed since the year 0 AD?

Let me first say that this is my first time taking physics and this is all new to me so I appreciate all the help.

Homework Equations



here is the answer I found by googleing but I don't quite understand it. I was wondering if someone could explain it to me.

history x (10^11s / history) × (1 generation / 1/3 lifetime) × (0.5 lifetime / 10^9s) = 150

The Attempt at a Solution



How I approached this problem was that I chose 70 to be an average person's lifetime then I divided that by 3 to find what a generation is and then divide 2015 by that number which is not what the answer says. I think I just don't get the question.
 
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Bijackar said:

Homework Statement



A generation is about one-third of a lifetime. Approximately how
many generations have passed since the year 0 AD?

Let me first say that this is my first time taking physics and this is all new to me so I appreciate all the help.


Homework Equations



here is the answer I found by googleing but I don't quite understand it. I was wondering if someone could explain it to me.

history x (10^11s / history) × (1 generation / 1/3 lifetime) × (0.5 lifetime / 10^9s) = 150


The Attempt at a Solution



How I approached this problem was that I chose 70 to be an average person's lifetime then I divided that by 3 to find what a generation is and then divide 2015 by that number which is not what the answer says. I think I just don't get the question.
Looking at that "Googled" solution:

What time interval are they assuming for the "history" of whatever?

What time interval are they assuming for a "lifetime" ?
 
Look at their expression.

(1011s / history) is a conversion factor for units of "history" to seconds.

How many years are there in 1011 seconds?


Similarly, (0.5 lifetime / 109s) is a conversion from seconds to a "half a life(time)".

How many years are in 109 seconds?
 
A "Generation" is commonly 25 years. The Question is asking how much (unknown variable) multiplied by 25 gives 2015?
 
Bijackar said:
...

How I approached this problem was that I chose 70 to be an average person's lifetime then I divided that by 3 to find what a generation is and then divide 2015 by that number which is not what the answer says. I think I just don't get the question.
By the way, I should have said:

Welcome to PF!


AND --

Your method is perfectly reasonable.

I was merely trying to get you to understand some of the quantities in that expression you found elsewhere.
 
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