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Mathematics 18 Online
NvidiaIntely (nvidiaintely):

M&M's assignment HELP!

NvidiaIntely (nvidiaintely):

NvidiaIntely (nvidiaintely):

@aaronq |dw:1475194592364:dw|

NvidiaIntely (nvidiaintely):

How do I "explain how this activity demonstrates exponential decay. If this were radioactive decay, approximately what would be the half-life of your candy?"?

OpenStudy (otherworldly):

will u give me m&ms if i answer the question XD

NvidiaIntely (nvidiaintely):

Nope, lol.

OpenStudy (otherworldly):

awww man well i guess you'll never get ur answer XP

NvidiaIntely (nvidiaintely):

NvidiaIntely (nvidiaintely):

@mathmale @Kainui @calculusxy @aaronq @hoothooot @3mar

OpenStudy (3mar):

Well, I am here

NvidiaIntely (nvidiaintely):

Can you help me?

OpenStudy (otherworldly):

@NerdyChick16

OpenStudy (nerdychick16):

so whats the question?

OpenStudy (otherworldly):

"explain how this activity demonstrates exponential decay. If this were radioactive decay, approximately what would be the half-life of your candy?"

OpenStudy (otherworldly):

Hehehehe good luck @NerdyChick16

OpenStudy (3mar):

@triciaal

OpenStudy (nerdychick16):

grrr ;p @OtherWorldly

NvidiaIntely (nvidiaintely):

Is anyone going to help me here?

OpenStudy (nerdychick16):

oh yeah sorry I'm looking at it

OpenStudy (mhchen):

Same, I'm looking at it.

NvidiaIntely (nvidiaintely):

Okay, thanks guys :)

OpenStudy (otherworldly):

they both went offline wow

NvidiaIntely (nvidiaintely):

:(

OpenStudy (otherworldly):

this method of averaging depends on having a large sample—a large number of candies for accuracy. With just a few candies, the percentage decayed can easily shift. This reflects a similar situation with actual radioactive half-life, which only works very accurately for large samples of atoms. Since atoms are so tiny, even a very little sample of a radioactive element will contain millions of them.

OpenStudy (otherworldly):

All radioactive matter decays—that is, becomes non-radioactive over time. Scientists have found that each different radioactive element has a unique rate of decay. Half-life is a measure of these rates. The half-life of a radioactive substance is the period of time it takes for half a sample of that element to change into a non-radioactive element. Knowing the half-life of a substance does not tell us how long it takes for a single atom of that element to decay, which is unpredictable. Instead, half-life describes a sort of average: the time it takes for about half a large group of atoms to decay. Since the scale of atoms is so small, any visible sample of radioactive material contains a large number of atoms. This is why half-life is a useful concept for radioactive decay in our world. In this experiment, you investigated a model of half- life to find out more about how it works. @NvidiaIntely

NvidiaIntely (nvidiaintely):

Thank you OtherWorldy! ;)

OpenStudy (otherworldly):

no problem so.... wheres my M&Ms XD just playing with u no problem anytime good luck on ur assignment

OpenStudy (otherworldly):

but I'm srsly craving M&Ms now *sigh* XD well byyyye

NvidiaIntely (nvidiaintely):

cya!

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