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Skools Out 03-02-2011 10:21 AM

Quote:

Originally Posted by charlie_the_tuna (Post 168711)
i got 6. i'm only of average intelligence.


we already knew that lol:head:

Blue_Runner 03-02-2011 10:23 AM

...........wait for it..............:zip::beer:

Road King Cole 03-02-2011 10:50 AM

Ok, I feel better. Today I got them all right and my love life should bloom soon...

You GOT a score of 11 out of 11
Your rating: You win the Intelligence Award, http://www.mikescomputerinfo.com/images/IntelAward1.jpg right click and Save Image As to a Folder.

This is based on the Simon Evans score rating system
answers below


Now Here's the Twist;), your answers not only can tell your current intelligence, but the combination can also forecast your upcoming love life:
Your Projected Love Life: Your Love Life may bloom soon

Destroyer 03-02-2011 04:54 PM

Moses, Months, Pills and The divide 30 by 1/2 thing. I disagree with the Divide one. If you divide anything you are cutting it into equal pieces, so if you divide 30 by 1/2 then you get 2 equal piles of 15. Add 10 to a pile and you get 25. How the hell can you get 60 by dividing 30 by 1/2?

Oh well, at least is says that my love life will be bit chin.... :hide:

THEFERMANATOR 03-02-2011 07:17 PM

Quote:

Originally Posted by Destroyer (Post 168727)
Moses, Months, Pills and The divide 30 by 1/2 thing. I disagree with the Divide one. If you divide anything you are cutting it into equal pieces, so if you divide 30 by 1/2 then you get 2 equal piles of 15. Add 10 to a pile and you get 25. How the hell can you get 60 by dividing 30 by 1/2?

Oh well, at least is says that my love life will be bit chin.... :hide:

The / in a decimal stands for a division sign, so when you double divide it cancels out and turns into multiplication.

Road King Cole 03-02-2011 09:33 PM

Yes, Ferm is right

30 divided by 2 is 15, 30 divided by 1/2 is 60.

My Goodness,

Destroyer was wrong.

My hero...my idol....was WRONG.


:cry:

phatdaddy 03-02-2011 11:19 PM

at last,i get to use algebra 101
30 divided by 1/2 (when dividing by fractions, invert & multiply)
30 multiplied by 2/1
60/1
60


i still got it wrong on the test
9 out of 11

Destroyer 03-03-2011 01:15 AM

Ok, this one was bugging the crap outta me.. so as I usually do I did research until I understood the problem. Math needs to make sense, and it seems like this wasn't doing that. The question really is why does the division of fractions produce a larger number?

What we normally think about is that when you divide, your answer should be smaller. Twenty-four divided by six is four. Four is lower than twenty-four.

But when you divide fractions, like 1/4 divided by 1/4, the answer is a
larger number than 1/4. Why is this? I try telling myself that fractions are less than 1 and therefore the math may be different. But in math the answer always must make sense. This was simply not making sense

Then I found an answer that makes sense. It's important for our math to make sense. If our number sense disagrees with the answer, either the answer or our sense has to be fixed. If we leave them both as they are, we'll be in trouble. In this case, what seems natural and obvious when we're used to working with whole numbers has to be modified when we introduce fractions.

Let's think about why dividing by a whole number produces a smaller
result. Dividing 24 by 4 means I want to find out how many 4's it
takes to make 24. If I have 24 sticks

||||||||||||||||||||||||(24)

And I divide 24 by 4 by counting out 6 groups of 4 sticks:

||||(1) ||||(2) ||||(3) ||||(4) ||||(5) ||||(6)

Since each group contains more than one stick, there are fewer groups
than sticks.

Now I divide 6 by 1/4. That means I want to find out how many 1/4's it takes to make 6. If I have 6 sticks

||||||(6)

and I break each of them into 4 pieces:

||||(1) ||||(2) ||||(3) ||||(4) ||||(5) ||||(6)

I find that there are 24 quarter-sticks. Since each stick has been
turned into 4 pieces, there are more pieces than sticks - the result
of the division is greater than the original number of sticks.

(By the way, this also helps to explain why dividing by a fraction is the same as multiplying by the reciprocal.)

You're exactly right... when you divide by a number less than one,
things turn upside down, and the quotient is now larger than the
dividend.

In fact, you're multiplying by the reciprocal, which is a number greater
than one, and you therefore increase the number.

Similarly, multiplying by a number greater than one increases a number, and multiplying by a number less than one decreases it:

24 / 4 = 6 smaller.......6 x 4 = 24 bigger

6 / 1/4 = 24 bigger...... 24 x 1/4 = 6 smaller

So there you have it.. It's actually very simple once you understand the concept behind it... now it makes sense. You see, you can teach an old dog new tricks.

Yes RKC, I was wrong. It happens from time to time. But sometimes it's only by being wrong that you learn why something is right. :beer:

RWilson2526 03-03-2011 08:41 AM

Quote:

Originally Posted by Destroyer (Post 168751)
Ok, this one was bugging the crap outta me.. so as I usually do I did research until I understood the problem. Math needs to make sense, and it seems like this wasn't doing that. The question really is why does the division of fractions produce a larger number?

What we normally think about is that when you divide, your answer should be smaller. Twenty-four divided by six is four. Four is lower than twenty-four.

But when you divide fractions, like 1/4 divided by 1/4, the answer is a
larger number than 1/4. Why is this? I try telling myself that fractions are less than 1 and therefore the math may be different. But in math the answer always must make sense. This was simply not making sense

Then I found an answer that makes sense. It's important for our math to make sense. If our number sense disagrees with the answer, either the answer or our sense has to be fixed. If we leave them both as they are, we'll be in trouble. In this case, what seems natural and obvious when we're used to working with whole numbers has to be modified when we introduce fractions.

Let's think about why dividing by a whole number produces a smaller
result. Dividing 24 by 4 means I want to find out how many 4's it
takes to make 24. If I have 24 sticks

||||||||||||||||||||||||(24)

And I divide 24 by 4 by counting out 6 groups of 4 sticks:

||||(1) ||||(2) ||||(3) ||||(4) ||||(5) ||||(6)

Since each group contains more than one stick, there are fewer groups
than sticks.

Now I divide 6 by 1/4. That means I want to find out how many 1/4's it takes to make 6. If I have 6 sticks

||||||(6)

and I break each of them into 4 pieces:

||||(1) ||||(2) ||||(3) ||||(4) ||||(5) ||||(6)

I find that there are 24 quarter-sticks. Since each stick has been
turned into 4 pieces, there are more pieces than sticks - the result
of the division is greater than the original number of sticks.

(By the way, this also helps to explain why dividing by a fraction is the same as multiplying by the reciprocal.)

You're exactly right... when you divide by a number less than one,
things turn upside down, and the quotient is now larger than the
dividend.

In fact, you're multiplying by the reciprocal, which is a number greater
than one, and you therefore increase the number.

Similarly, multiplying by a number greater than one increases a number, and multiplying by a number less than one decreases it:

24 / 4 = 6 smaller.......6 x 4 = 24 bigger

6 / 1/4 = 24 bigger...... 24 x 1/4 = 6 smaller

So there you have it.. It's actually very simple once you understand the concept behind it... now it makes sense. You see, you can teach an old dog new tricks.

Yes RKC, I was wrong. It happens from time to time. But sometimes it's only by being wrong that you learn why something is right. :beer:

Destroyer, I think you have completely lost your mind....up at 1:15 AM counting sticks.

Blue_Runner 03-03-2011 08:44 AM

It helps if you turn 1/2 into a decimal. Or at least that is what I did.

1/2 = .5

30 / .5 = 60
60 + 10 = 70


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