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Me again, with more math problems. I'm on financial formulas, and I'm about to claw my own eyeballs out in frustration.
$45.67 at 3.5% compounded daily interest for 3 years. Now, it should look like this; 45.67(1+3.5/365)^(365*3), right? But I get a nonsensical number; 1577605.40. That's way too big to be right, isn't it? I'm so frustrated. I've never been taught this stuff and now I'm on the verge of failing math class. Trying to find the future value.
Man, fuck this shit. I'm failing this class anyways. Might as well drop it and take it again next semester. I suppose I'll have to live with my 3.5 GPA dropping to 2.5 I only hope I can still get enough financial aid to attend. God damn, mother-fucking, son of a bitch.
There's a really really simple way to do it on a non-programmable scientific calculator, where you just input the numbers and it does the calculations for it. PM me if you want to talk about it more.
We just got through compounded interest in business math, and I struggled with it as well, but it's not so bad and I'd be happy to try and help you get through it too!
I'll do that, thanks faerielaurelyn. I actually another question now, my homework gives me a half-life question, but I'm not sure it gives me enough info for the answer.
"If the half-life of (whatever) is 25 years, find the decay constant r."
I'll do that, thanks faerielaurelyn. I actually another question now, my homework gives me a half-life question, but I'm not sure it gives me enough info for the answer.
"If the half-life of (whatever) is 25 years, find the decay constant r."
You can just multiply both sides by decay constant and 1/half-life and you get decay constant = ln(2)*half-life. Anyway, it will give you the same number, except decay rates are typically given as positive and the corresponding formula would be N(t) = N(0) e^-rt for exponential decay.
Thanks for the help. I've got some more questions. Sorry for being annoying, but I'm right on the brink of failing Math and wrecking my GPA.
You should look into a tutor. Most colleges have some sort of learning center that can set you up with someone, and it's free of charge. Actually that's not true, it's paid for out of your tuition expenses, so you're already paying for a tutor anyway.
Thanks for the help. I've got some more questions. Sorry for being annoying, but I'm right on the brink of failing Math and wrecking my GPA.
Does this look okay?
600(((1+0.06(1/4))^(4(20))
Trying to find an investment deposited quarterly, compounded quarterly after twenty years at 6%
I got $12,736.36 as an answer
You're typing something in wrong somewhere when computing it, which you should notice because that number looks like it should be rather too high for 20 years of compounding interest on $600. The future value of 600 after 20 years compounded quarterly is $1974.40. Which is 600*((1.015)^80).
Exponential growth is always positive; exponential decay is always negative. Having a positive constant doesn't make any sense for a question about half life.
Thanks for the help. I've got some more questions. Sorry for being annoying, but I'm right on the brink of failing Math and wrecking my GPA.
Does this look okay?
600(((1+0.06(1/4))^(4(20))
Trying to find an investment deposited quarterly, compounded quarterly after twenty years at 6%
I got $12,736.36 as an answer
The formula you have quoted assumes an individual has made an initial investment (of 600 bucks), and that investment is earning interest on it (or rather that's what it loos like to me). If you are told that a person is making periodic deposits into an account, that is earning interest at a certain rate, you want to use a different formula. I'd have to dig up old Business Math formula sheets (as I can rarely remember them myself), but what you have quoted isn't it.
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0
y2jake215certified Flat Birther theoristthe Last Good Boy onlineRegistered Userregular
Exponential growth is always positive; exponential decay is always negative. Having a positive constant doesn't make any sense for a question about half life.
Generally (at least in my graduate radiation courses) the decay constant is given as a positive value, the negative sign is added in the formula
N(t) = N(0)e^-[(decay constant)*(time)]
y2jake215 on
maybe i'm streaming terrible dj right now if i am its here
That is how most teach it, and it helps keep students from getting confused. I've always stressed to students that it is the negative acting on the constant that gives us a decreasing function of time. Realistically they'll get confused either way.
Posts
A=P(1+(r/m))^rt
We just got through compounded interest in business math, and I struggled with it as well, but it's not so bad and I'd be happy to try and help you get through it too!
"If the half-life of (whatever) is 25 years, find the decay constant r."
Do I just assume it starts from 100 mg?
50=100e^r(35)
0.5=e^35r
35r/35=ln0.5/35
r=ln0.5/35
r=-0.0198 (Had to round it to 4 decimal places)
Is this right?
You need to be paying closer attention to what you are doing, because you have 35 years in one place and say 25 years in another. Which one is it?
Also, the decay constant should be positive if it is actually decreasing in value over time. Look over http://en.wikipedia.org/wiki/Exponential_decay or http://en.wikipedia.org/wiki/Half-life to see some examples of the formulas and derivations that seem like they may be relevant on this subject.
Does this look okay?
600(((1+0.06(1/4))^(4(20))
Trying to find an investment deposited quarterly, compounded quarterly after twenty years at 6%
I got $12,736.36 as an answer
You should look into a tutor. Most colleges have some sort of learning center that can set you up with someone, and it's free of charge. Actually that's not true, it's paid for out of your tuition expenses, so you're already paying for a tutor anyway.
You're typing something in wrong somewhere when computing it, which you should notice because that number looks like it should be rather too high for 20 years of compounding interest on $600. The future value of 600 after 20 years compounded quarterly is $1974.40. Which is 600*((1.015)^80).
The formula you have quoted assumes an individual has made an initial investment (of 600 bucks), and that investment is earning interest on it (or rather that's what it loos like to me). If you are told that a person is making periodic deposits into an account, that is earning interest at a certain rate, you want to use a different formula. I'd have to dig up old Business Math formula sheets (as I can rarely remember them myself), but what you have quoted isn't it.
Generally (at least in my graduate radiation courses) the decay constant is given as a positive value, the negative sign is added in the formula
N(t) = N(0)e^-[(decay constant)*(time)]
maybe i'm streaming terrible dj right now if i am its here