Katashio

See this pattern:

M - 1, 5, 9, 13, 17...

A - 2, 6, 10, 14, 18...

T: 3, 7, 11, 15, 19...

H: 4, 8, 12, 16, 20...

Do you think you can use this information to extrapolate the 1000th position? 

Edit: Think about 997, 998, 999, 1000. Where will these fall?

this is a duplicate:
https://web2.0calc.com/questions/help_33122

OP, try adding the two equations and see if you can find a value for b in terms of a. Then substitute that value back into the system.

If you are OP, the first answer by that Guest was most likely a troll. I will reitirate what I said in my answer - this problem is very basic. You didn't even take the time to check if the Guest's answer was right, which means you are literally just here for a shortcut to your homework. I recommend actually attempting the problem before coming here.

If you are still having issues, I have posted some hints to the process of this equation in my answer (#2), hope it helps. 

 I am going to be blundt- this is a pretty simple question. I recommend looking at YouTube or Khan Academy videos on simulataneous linear equations if you are having trouble with this.

Try adding the two equations, solving for x, and plugging your x value back into one of the equations.

Please try and digest my process, or you won't learn anything. Happy trails!

Hint 1: Don't think about the words as words. Just remember that there are 8 2-syllable words and 7 3-syllable words, and they are all unique. Make sure to correct for overcounting with this information!

Hint 2: The first and last lines can only have one 2-syllable and one 3-syllable. The second line can have two 2-syllables, and one 3-syllable. Use this to your advantage.

Liz's babysitting rate is common to both Zander and Ailey. If we assign her charge as \(x\) we can represent both Zander and Ailey's rates as \(\frac{7}{4}x\). We know that Ailey worked \(2\) hours to earn \(47\) dollars. Do you think we can find \(x\), which is Liz's rate now? After that, can you find Zander and Ailey's rates?

You should be able to solve the problem now. 

You're obviously trolling. The wording of this question makes it hard to interpret. We don't know if you're asking for

\(\frac{(1-32)}{100}\), or 1 - \(\frac{32}{100}\)

Besides, this is an incredibly simple problem. It's disappointing that you would try to cheat on basic schoolwork.