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Math Question Help...
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RAILhead
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Sep 11, 2009, 05:33 PM
 
Okay, this PayPal math is kicking my butt. The "knowns" I will play with are 2.9% + .30.

So, in order for me to end up receiving $500 while passing the PayPal fees to a buyer, I would do:
(500 * .029) + .30 = 14.80, for a total of $514.80. Right?


Well, so the guy sends me $514.80 -- but I'm not getting $500 according to my math, I'm getting:
(514.8 * .029) + .3 = $15.23, for a total of $499.57.


What's up with that? I know the second "math" is what it is because it's taking 2.9% from a larger number, thus a larger portion is coming out of the whole.

An obvious "workaround" is to simply bump the percent to 3, forgetting 2.9 -- but I'm wondering how this is supposed to balance out. Is this just a sneaky way for PP to make just a little bit more off everyone, and after all these years, I'm just now seeing it?

Is my math wrong?
"Everything's so clear to me now: I'm the keeper of the cheese and you're the lemon merchant. Get it? And he knows it.
That's why he's gonna kill us. So we got to beat it. Yeah. Before he let's loose the marmosets on us."
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skipjack
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Sep 11, 2009, 05:58 PM
 
The first equation is wrong. You want

Net amount = BuyerPays -[ (BuyPays * 0.029) + 0.30]

$500 = BuyerPays*0.971 - 0.30
X = 500.3 / 0.971 = $515.24
     
RAILhead  (op)
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Sep 11, 2009, 06:11 PM
 
Where the heck did .971 come from?
"Everything's so clear to me now: I'm the keeper of the cheese and you're the lemon merchant. Get it? And he knows it.
That's why he's gonna kill us. So we got to beat it. Yeah. Before he let's loose the marmosets on us."
my bandmy web sitemy guitar effectsmy photosfacebookbrightpoint
     
RAILhead  (op)
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Sep 11, 2009, 06:17 PM
 
Let me rephrase:

Why must you do the 1 - .029 thing? Why can't you just multiply by .029?
"Everything's so clear to me now: I'm the keeper of the cheese and you're the lemon merchant. Get it? And he knows it.
That's why he's gonna kill us. So we got to beat it. Yeah. Before he let's loose the marmosets on us."
my bandmy web sitemy guitar effectsmy photosfacebookbrightpoint
     
mduell
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Sep 11, 2009, 06:57 PM
 
Use easier numbers to see. Say the fee was 10% and the price is $100.

10% of $100 is 10, so you'd say pay you $110.
But 10% of 110 is $11, so you'd only net 99.

OTOH 100/(1-.1) is 111.111111. 10% of 111.111111 is 11.1111111, so you'd get your $100 net.
     
Oisín
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Sep 11, 2009, 07:00 PM
 
Originally Posted by RAILhead View Post
Where the heck did .971 come from?
1 - 0.029 (i.e., 100% - 2.9%).
     
RAILhead  (op)
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Sep 11, 2009, 07:06 PM
 
Okay, let's use 500.

If I wanted to find out what 2.9% of 500 is, I was taught to multiply 500 by .029, so:
500 x .029 = 14.5

If I'm understanding you guys correctly, you're saying to do:
500 / (1-.029) or...
500 / .971 = 514.93

That's 14.93, not 14.5.

"Everything's so clear to me now: I'm the keeper of the cheese and you're the lemon merchant. Get it? And he knows it.
That's why he's gonna kill us. So we got to beat it. Yeah. Before he let's loose the marmosets on us."
my bandmy web sitemy guitar effectsmy photosfacebookbrightpoint
     
skipjack
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Sep 11, 2009, 07:10 PM
 
Yes, 2.9% of $500 is $500 * 0.029.

However, the question is, what number, minus 2.9% of that number, will give you $500.

That is, you want the final number to be $500.

Since you are multiplying what the buyer pays, which is more than $500, by 2.9%, as you have shown, there is more deducted from what the buyer, therefore you have to figure out how much more the buyer must pay.

As you have shown
(514.8 * .029) + .3 = $15.23, for a total of $499.57

So, you can add $0.43 and try again:
(515.23*0.29) + .3 = $15.24, for a total of $499.99

Adding $0.01 and trying again:
(515.24*0.29) + 0.3 = $15.24, for a total of $500.

So, just consider the 1 / (1.00 - 0.029) to be a shortcut.
( Last edited by skipjack; Sep 11, 2009 at 07:28 PM. )
     
Sealobo
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Sep 11, 2009, 07:27 PM
 
holy ****... you guys are kidding right?

500 = (1-0.029) * X - 0.30

solve for X.

X = $515.242
     
Oisín
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Sep 11, 2009, 07:30 PM
 
What skipjack said.

What you’re doing, RAILhead, is basically a finished equation: 2.9% of 500 = X. So X = 14.5. That’s not very useful, ’cause if you add that to the original $500 and then subtract the 2.9% fee, you end up with 97.1% of 514.5 = Y or Y = 499.5795. In other words, you’d be paid about 42¢ too little.

What you need to do is a different equation: X - 2.9% of X = 500 or 97.1% of X = 500. You need to find out what X is in the equation X * 0.971 = 500, which means you need to perform the opposite function [function? that’s not the right word, is it?] on both sides and do X * 0.971 / 0.971 = 500 / 0.971, which, since multiplication and division cancel each other out, is the same as saying X = 500 / 0.971.

(Jesus, I’m glad I’m not a math book writer)
     
RAILhead  (op)
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Sep 11, 2009, 07:33 PM
 
SNAP! Crap, that's the freakin' deal!

I actually, totally, 100% get all of this now.

THANKS, dudes!


Originally Posted by skipjack View Post
Yes, 2.9% of $500 is $500 * 0.029.

However, the question is, what number, minus 2.9% of that number, will give you $500.

That is, you want the final number to be $500.

Since you are multiplying what the buyer pays, which is more than $500, by 2.9%, as you have shown, there is more deducted from what the buyer, therefore you have to figure out how much more the buyer must pay.

As you have shown
(514.8 * .029) + .3 = $15.23, for a total of $499.57

So, you can add $0.43 and try again:
(515.23*0.29) + .3 = $15.24, for a total of $499.99

Adding $0.01 and trying again:
(515.24*0.29) + 0.3 = $15.24, for a total of $500.

So, just consider the 1 / (1.00 - 0.029) to be a shortcut.
"Everything's so clear to me now: I'm the keeper of the cheese and you're the lemon merchant. Get it? And he knows it.
That's why he's gonna kill us. So we got to beat it. Yeah. Before he let's loose the marmosets on us."
my bandmy web sitemy guitar effectsmy photosfacebookbrightpoint
     
hyteckit
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Sep 12, 2009, 12:44 AM
 
I guess 7th grade algebra is useful in the real world after-all.
Bush Tax Cuts == Job Killer
June 2001: 132,047,000 employed
June 2003: 129,839,000 employed
2.21 million jobs were LOST after 2 years of Bush Tax Cuts.
     
RAILhead  (op)
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Sep 12, 2009, 12:56 AM
 
Okay -- hold on, now. I need a bit more explanation about *why*...

If the formula is:
500 = n * (1 - .029) - .3

Can someone explain why you have to do the 1-.029? I understand that it's 100%-2.9%, but my mathematically-challenged brain doesn't understand why I should know to do 1-.029, as opposed to just .029...

Does that make any sense?
"Everything's so clear to me now: I'm the keeper of the cheese and you're the lemon merchant. Get it? And he knows it.
That's why he's gonna kill us. So we got to beat it. Yeah. Before he let's loose the marmosets on us."
my bandmy web sitemy guitar effectsmy photosfacebookbrightpoint
     
turtle777
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Sep 12, 2009, 01:11 AM
 
Ok, so let's say the number you're looking for is X.

You know that you want to deduct 2.7% (0.027) from X.
You gotta think of X as 100%, not as the $500 as 100%.

Since you deduct 2.7% from X (the 100%), what's left is 97.1%, which equals the $500.

So, if

X = 100%
$500 = 97.1%

the mathematical operation to get X is $500/97.1%*100%

Or, in other words, $500/0.971
Or, yet in other words, $500/(1-0.029)

I dunno if that helps.

-t
     
RAILhead  (op)
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Sep 12, 2009, 01:15 AM
 
Yep, that's what I was thinking -- just wanted to make sure I was understanding it correctly! Thanks, mein kapitan!!!1!
"Everything's so clear to me now: I'm the keeper of the cheese and you're the lemon merchant. Get it? And he knows it.
That's why he's gonna kill us. So we got to beat it. Yeah. Before he let's loose the marmosets on us."
my bandmy web sitemy guitar effectsmy photosfacebookbrightpoint
     
turtle777
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Sep 12, 2009, 01:16 AM
 
Bitte sehr

-t
     
jokell82
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Sep 12, 2009, 09:15 AM
 

All glory to the hypnotoad.
     
RAILhead  (op)
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Sep 12, 2009, 09:26 AM
 
No, that doesn't do anything to explain WHY.
"Everything's so clear to me now: I'm the keeper of the cheese and you're the lemon merchant. Get it? And he knows it.
That's why he's gonna kill us. So we got to beat it. Yeah. Before he let's loose the marmosets on us."
my bandmy web sitemy guitar effectsmy photosfacebookbrightpoint
     
   
 
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