# Carbon 14 dating calculus dating lesbian n r

They arrive on the scene a little while later, and find a body.

They take the temperature of the body at , and it is 31.5The victim died at .

There are far too many applications to discuss them all in this lesson, so instead this lesson focuses on working a variety of examples.

Exponential functions allow us to describe the growth (or decay) of a quantity whose rate of change is related to its current value.

1145 And we want to round our answer to the nearest 1000 years.1152 And we are also reminded that the carbon-14 half-life is 5,730 years.1154 So, let's just start with the general formula for half-life.1159 It is the amount that we originally start with, times 1/2 to the rate times time.1162 Now, in this case, the rate is going to be based on this 5730 years.1168 So, our amount is going to be equal to P--whatever our original amount is that we have of carbon-14--1172 to the 1/2, and we want a 1/2 to occur every 5730 years, so it is t/5730 years.1179 That way, when t = 5731, we will have an exponent of 1, and it will cause the 1/2 to go once.1191 If it is 5730 years twice, we will have an exponent of 2, and we will get 1/2 times 1/2: 1/4.1196 Great; so it makes sense what is going on there.1203 Now, what is our P going to be?

We probably want to figure out what the P that we are going to use is.1205 Well, notice: it said the level of carbon-14 in the bones is 7% of the carbon-14 ratio.1210 So, we were never given absolute values; we weren't given quantities of carbon-14; we were told ratios.1215 If that is the case, well, what would we want the amount to be when it is 0--when we start at 0--when the creature was very first alive?

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