solve for fractional abundance
The atomic weight of an element with varying isotopes can be calculated by the formula AW=Σfm=Σf1m1+f2m2+f3m3... where AW : atomic weight f : fractional abundance m : mass Suppose that the element Magnesium has an atomic weight of ≈24.31 amu and the following isotopes have the following mass (amu): \[_{24}^{12}Mg=23.98504\] \[_{25}^{12}Mg=24.98584\] \[_{26}^{12}Mg=25.98259\] solve for the fractional abundance of each isotopes.
Data is insufficient to solve.
but how can you say that when we are able to solve if the unknown fractional abundance was 2?
Hmm...is that all the information given?!
if we take fractional abundace of one element as x, another as y then the third will be 1-x-y. now we have 2 variables but only one equation so it cannot be solved. If we had only two isotoped, we could use just x and 1-x and the equation would've been solvable.
I know that @rahul1995 and @abb0t ya that's all... I thought this was rather stupid.
maybe the math gods and goddesses can figure this out? lol where is that fibo chic?
I think you're solving for "x". Set it equal to 100%.
lol, noone can solve it without more information, you'll have infinite many solutions of this problem.
rahul, ur so negative. u said that abt the integral I posted earlier. quit being such a debbie downer.
can one, just one, fractional abundance be solved?
okey sorry, I was trying to help.
Maybe if you had just two isotopes. Lol.
LOL !
i actually don't know n e more. wat the funk? wat is lyf.
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