Charles X

If not comics in general, then Marvel more so than DC, Image, Darkhorse etc.

I am having a debate with a friend and I am having trouble convincing him that the Federal reserve is a bad thing. Any, ideas on how to convince him would be helpful.

If you think the Federal Reserve is a good thing please do not waste my time.

What if two people from different bending classes, whether it be Air/Water or whatever had a kid? Would they have the potential to bend both Air and Water or would they just end up with a genetic predisposition to one or the other?

Same goes for what if you had a character that was 1 quarter Earth/Air/Water/Fire bender?

Opinions

Please help me with this. I have searched and searched the internet and can not figure out how to do this. I need to save the contents of a list box to a text file that can later be loaded back into the list. Please Please Please if at all possible give me an example of the code I need to do this. I am a horrible programmer (if you can call me that) but i have to take this class for a unrelated major. Thanks

I need to save and load a list in Visual Basic.

This is the code I have so far

http://www.piratetech.org/temp/code.rtf

A quadratic inequality that has a solution set of (a, b) would be one in which a and b are not part of the set. A quadratic inequality with a solution set of [a, b] would include both a and b.

A solution set of (-∞, a) U (b, ∞) would be found in a quadratic inequality in which -∞ to ∞ are excluded, as well as a and b.

A solution set of (-∞, a] U [b, ∞) would be found in a quadratic inequality in which -∞ to a are excluded and a to b are included and b to ∞ are excluded.

Thanks for the help.

Under what circumstances would a quadratic inequality have a solution set of the form (a,b) or [a,b]?

Under what circumstances would the solution set be of the form (-8,a )U (b,8) or (-8,a ] U [b,8) ?

Under what circumstances would a quadratic inequality have an empty solution set?

and could someone tell me what ( ) [ ] ( ] the different brackets indicate?

Use what you know about polynomial functions to write an equation of a function that has the following characteristics :

It crosses the x-axis at -4 and 0 and

it touches the x-axis and turns at 3.

It lies above the x-axis

between 0 and 3.

Is this the ONLY function that has these characteristics ? Why or why not ?

Add that fact that the graph passes through the point (2, 36). What is the

specific function, and is this unique ?

Question: why does the inequality -1/2 x + 1 > | x – 5 | have no solution?

My answer:

the inequality -1/2 x + 1 > | x – 5 | because no number can make the inequality true. This is because only a negative value on the right side of the equation could make it true but since it is an absolute it can not be a negative number.

Can anyone tell me why | x | < p has no solution for p <= 0

and why the solution | x | > p is all real numbers for p < 0

I have no clue nor do I have any idea where to find the answer.