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It's kind of baffling me when I'm encountering this question in this sub-chapter. It's just unusual. So I really need your help :D
If a rock sample was found to contain 1.16 × 10-7 mol of
argon-40, how much potassium-40 (t1/2 = 1.3 × 109 yr)
would also have to be present for the rock to be 1.3 × 109
years old? See assumption in Problem 14.84.
And the problem 14.84 question is ...
A 500 mg sample of rock was found to have 2.45 × 10-6
mol of potassium-40 (t1/2 = 1.3 × 109 yr) and 2.45 ×
10-6 mol of argon-40. How old was the rock? (Hint: What
assumption is made about the origin of the argon-
40?)
k = In 2/t1/2
I just find out that the both K and Ar in periodic table have a closely enough molecular mass, which is 40 g/mol (39,1 for K and 39,95 for Ar). But it just weird when the molecular mass is multiplied with each moles of Ar and K to find mass, because it doesn't add up for 500 mg. Also I don't have any idea what does the t1/2 works for. Of course we could find the rate constant from the equation before for it.
Homework Statement
If a rock sample was found to contain 1.16 × 10-7 mol of
argon-40, how much potassium-40 (t1/2 = 1.3 × 109 yr)
would also have to be present for the rock to be 1.3 × 109
years old? See assumption in Problem 14.84.
And the problem 14.84 question is ...
A 500 mg sample of rock was found to have 2.45 × 10-6
mol of potassium-40 (t1/2 = 1.3 × 109 yr) and 2.45 ×
10-6 mol of argon-40. How old was the rock? (Hint: What
assumption is made about the origin of the argon-
40?)
Homework Equations
k = In 2/t1/2
The Attempt at a Solution
I just find out that the both K and Ar in periodic table have a closely enough molecular mass, which is 40 g/mol (39,1 for K and 39,95 for Ar). But it just weird when the molecular mass is multiplied with each moles of Ar and K to find mass, because it doesn't add up for 500 mg. Also I don't have any idea what does the t1/2 works for. Of course we could find the rate constant from the equation before for it.
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