Percentage reasoning
Percentage reasoning
Is this right?
If inflation is rising 500 percent a year, then someone who has $10,000 worth of purchasing power in one year would need $60,000 the next to buy the same amount of stuff—500% of $10,000 plus the original $10,000. If the inflation rate continues at that level, the following year the person would need $360,000—500% of $60,000 plus the new original figure of $60,000.
Thanks!
Carol
If inflation is rising 500 percent a year, then someone who has $10,000 worth of purchasing power in one year would need $60,000 the next to buy the same amount of stuff—500% of $10,000 plus the original $10,000. If the inflation rate continues at that level, the following year the person would need $360,000—500% of $60,000 plus the new original figure of $60,000.
Thanks!
Carol
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Re: Percentage reasoning
Looks OK at first glance. But you don't mean that inflation is rising at 500% do you? You mean it's fixed at 500%. Otherwise you'd be calculating 500% of 500% which is ..... a lot.cskinner wrote:Is this right?
If inflation is rising 500 percent a year, then someone who has $10,000 worth of purchasing power in one year would need $60,000 the next to buy the same amount of stuff—500% of $10,000 plus the original $10,000. If the inflation rate continues at that level, the following year the person would need $360,000—500% of $60,000 plus the new original figure of $60,000.
Thanks!
Carol
Re: Percentage reasoning
Yep, you're right, that's what I mean. Thanks!Wombat wrote:Looks OK at first glance. But you don't mean that inflation is rising at 500% do you? You mean it's fixed at 500%. Otherwise you'd be calculating 500% of 500% which is ..... a lot.cskinner wrote:Is this right?
If inflation is rising 500 percent a year, then someone who has $10,000 worth of purchasing power in one year would need $60,000 the next to buy the same amount of stuff—500% of $10,000 plus the original $10,000. If the inflation rate continues at that level, the following year the person would need $360,000—500% of $60,000 plus the new original figure of $60,000.
Thanks!
Carol
Carol
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- djm
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Please don't do this to my pointy little head. I am arithmetically challenged. The best I can make of it is that you already have an existing value. "Per cent" means a fraction of one, one one-hundredth, to be exact. So to say something is 100% means one hundred one-hundredths, or one.cskinner wrote:That was the start of the confusion. If something increases 100%, it doubles. What happens if it increases 200%, by your reasoning?
It is only when you go above 100% that you are increasing the value beyond one. So if you want to say that the value has doubled (i.e. 2), that would be 200 one-hundredths, or 200%.
Or if you wanted to say that the value has tripled (i.e. 3), that would be three hundred one-hundredths, or 300%.
etc.
djm
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She is saying that if your electricity bill is $100 and it increases 500% it will be $600. The key word is "increase". 500% of $100 is $500, as you have noted, but for a price increase, the new cost is added to the original cost.djm wrote:Please don't do this to my pointy little head. I am arithmetically challenged. The best I can make of it is that you already have an existing value. "Per cent" means a fraction of one, one one-hundredth, to be exact. So to say something is 100% means one hundred one-hundredths, or one.cskinner wrote:That was the start of the confusion. If something increases 100%, it doubles. What happens if it increases 200%, by your reasoning?
It is only when you go above 100% that you are increasing the value beyond one. So if you want to say that the value has doubled (i.e. 2), that would be 200 one-hundredths, or 200%.
Or if you wanted to say that the value has tripled (i.e. 3), that would be three hundred one-hundredths, or 300%.
etc.
djm
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From this Wikipedia article:
A percentage may be a number larger than 100; for example, 200% of a number refers to twice the number. In fact, this would be a 100% increase, while a 200% increase would give a number three times the original value. Thus one can see the relationship between percent increase and times increase.
Yes, that feels right to me, but what is the math behind it? (Note to self: read the Wikipedia article, silly.) Because if you use this formula to calculate, say 10%herbivore12 wrote:From this Wikipedia article:
A percentage may be a number larger than 100; for example, 200% of a number refers to twice the number. In fact, this would be a 100% increase, while a 200% increase would give a number three times the original value. Thus one can see the relationship between percent increase and times increase.
10 x
___ = ____
100 $10,000
you get $1,000.
then if you substitute 200
200 x
___ = ____
100 $10,000
you get $20,000. Where is the "3 times the original value" business? That's why you have to add it to the original, no?
I get your point, djm--that was helpful, in a headache-producing kind of way!
Carol
oops, columns don't line up right. I meant those as fractions.
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