Do you think I could just leave this part blank and it'd be okay? We're just going to replace the whole thing with a header image anyway, right?
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With my 9001 power level and my wizardry skills, I teleport some man's fortress, hill, forcefield and planet and N1KF hill to hell.
I sacrifice myself and all my powers to create a hill that is impossible to conquer, destroy, etc. It's aboslutely impossible to get it except the poster who answers correctly to the next questions:
1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 21 points in total. How many arrows did Jess throw?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?
If a person manages to get these questions right, he will win this game. PERMANTENTLY.
I garantee that these questions are 100% possible.
1.4
2.flour 600g,sugar 200g,milk 300g
Instead i just destroy the planet causing the hill to break and then a New Plannet appears with a hill on it! (You never said anything about destroying the planet!)
MY HILL!
I make a indestructible planet with a indestructible hill with a indestructible fortress and I decide to protect it (the planet) with an indestructible forcefield around it. If anybody destroys it or gets in, I will review this and decide whether it is feasible or not. If not, you disappear in a puff of logic.
You were not aproved, so you disappeared in a puff of logic.
Still my hill until someone solves those questions:
1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 200 points in total. How many arrows did Jess throw?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?
Who manages to solve them wins the game, permanently, no need for arguments or anything.
Timothyji wrote:Instead i just destroy the planet causing the hill to break and then a New Plannet appears with a hill on it! (You never said anything about destroying the planet!)
MY HILL!
P788 wrote:I make a indestructible planet with a indestructible hill with a indestructible fortress and I decide to protect it (the planet) with an indestructible forcefield around it. If anybody destroys it or gets in, I will review this and decide whether it is feasible or not. If not, you disappear in a puff of logic.
You were not aproved, so you disappeared in a puff of logic.
Still my hill until someone solves those questions:
1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 200 points in total. How many arrows did Jess throw?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?
Who manages to solve them wins the game, permanently, no need for arguments or anything.
1.7 arrows
2.300g milk,200g sugar,600g flour
I WIN!!!!!!!!!!!!
my hill
Last edited by xaladin (Nov 9 2012 7:08:35 pm)
1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 200 points in total. How many arrows did Jess throw?
Let's see.
If Jess got an even number score with orange arrows, the answer of as many points from the orange arrow must be a 10/20/30/40 etc that is divisible by 8. The first divisible is 40. That's 8 x 5, so let's add 10 x 5. That's 40 + 50 which is 90. Then again, 200 isn't divisible by 90, thus impossible, right?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?
I've never been so exited to do math.
Milk: 300g
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Timothyji wrote:Instead i just destroy the planet causing the hill to break and then a New Plannet appears with a hill on it! (You never said anything about destroying the planet!)
MY HILL!
P788 wrote:I make a indestructible planet with a indestructible hill with a indestructible fortress and I decide to protect it (the planet) with an indestructible forcefield around it. If anybody destroys it or gets in, I will review this and decide whether it is feasible or not. If not, you disappear in a puff of logic.
You were not aproved, so you disappeared in a puff of logic.
Still my hill until someone solves those questions:
1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 200 points in total. How many arrows did Jess throw?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?
Who manages to solve them wins the game, permanently, no need for arguments or anything.
You never wrote that and now you say it...
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1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 200 points in total. How many arrows did Jess throw?
Let's see.
If Jess got an even number score with orange arrows, the answer of as many points from the orange arrow must be a 10/20/30/40 etc that is divisible by 8. The first divisible is 40. That's 8 x 5, so let's add 10 x 5. That's 40 + 50 which is 90. Then again, 200 isn't divisible by 90, thus impossible, right?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?I've never been so exited to do math.
Milk: 300g
I GOT IT FIRST!!!!!!!!!!!!!!!!!!
my hill PERMENANTLY
Also I forgot to include 1 question, my biggest apologies.
1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 200 points in total. How many arrows did Jess throw?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?
3. In a train carriage there were 6 persons: Abe, Bill, Cindy, Daniel, Eddy and Finn. During the trip they noticed that each one of them had the same number of friends in that carriage. How many ways can this happen?
Any doubts?
1.4
2.flour 600g,sugar 200g,milk 300g
1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 200 points in total. How many arrows did Jess throw?
Let's see.
If Jess got an even number score with orange arrows, the answer of as many points from the orange arrow must be a 10/20/30/40 etc that is divisible by 8. The first divisible is 40. That's 8 x 5, so let's add 10 x 5. That's 40 + 50 which is 90. Then again, 200 isn't divisible by 90, thus impossible, right?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?I've never been so exited to do math.
Milk: 300g
First question wrong.
Second, right.
Last edited by P788 (Nov 9 2012 7:36:54 pm)
While in the Nether (basically hell), I mine some netherrack, place a 3x1 plate of gold on the ground, put the netherrack on the middle, place redstone torches around it, and light up the netherrack.
A bolt of thunder strikes all the way down to the Nether, while P788 comes to watch what is happening. Suddenly, Herobrine appears near where the thunder stroke (in the Overworld), and asks P788 if he still wants his life. He says yes, so Herobrine takes over Team Fortress.
Herobrine's hill.
10 years and still awkward. Keep it up, baby!
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Chuck Norris wants the hill.
Chuck Norris's hill.
10 years and still awkward. Keep it up, baby!
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I get Bruce Lee to kill him. I claim the hill. The hill is NOW impossible to get, no matter what, unless I give you legit permission. No thing or creature in existence can get the hill. Yes, I know what you're thinking. Once you make something exist, it will be able to get it. Actually, no. The hill has been approved by The King of the Universe, so it's mine forever.
My hill.
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The King of the Universe changes his mind.
My hill forever.
10 years and still awkward. Keep it up, baby!
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I get Bruce Lee to kill him. I claim the hill. The hill is NOW impossible to get, no matter what, unless I give you legit permission. No thing or creature in existence can get the hill. Yes, I know what you're thinking. Once you make something exist, it will be able to get it. Actually, no. The hill has been approved by The King of the Universe, so it's mine forever.
My hill.
The sacrifice of me and my powers to create a hill impossible to conquer, destroy, reach, etc. , anything except the person who answers correctly at the following questions, overrides your post.
1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 200 points in total. How many arrows did Jess throw?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?
3. In a train carriage there were 6 persons: Abe, Bill, Cindy, Daniel, Eddy and Finn. During the trip they noticed that each one of them had the same number of friends in that carriage. How many ways can this happen?
So...
Team Fortress's hill.
...Until someone gets all the above questions right, of course.
Okay, so we have to do homework to get the hill?
...
I rip the assignment in shreds, and throw them in the garbage.
I then fly the fortress into an endless pit that can not be escaped from, and claim the hill mine.
My hill.
10 years and still awkward. Keep it up, baby!
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You trip and fall down the hill.
?????'s hill.
P788, you forgot one question. *winks*
Every month, a girl gets allowance. Assume last year she had no money, and kept it up to now. Then she spends 1/2 of her money on clothes, then 1/3 of the remaining money on games, and then 1/4 of the remaining money on toys. After she bought all of that, she had $7777 left. Assuming she only gets money by allowance, how much money does she earn every month?
I answered the questions right and I have the hill PERMANENTLY
my hill permanently
OMG NEWS FLASH PERMANENTLY MEANS HALF A NANO SECOND GET OUT YOUR PITCHFORKS AND
I stab you.
My hill.
10 years and still awkward. Keep it up, baby!
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1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 200 points in total. How many arrows did Jess throw?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?
3. In a train carriage there were 6 persons: Abe, Bill, Cindy, Daniel, Eddy and Finn. During the trip they noticed that each one of them had the same number of friends in that carriage. How many ways can this happen?
What Number 1 Kirby Fan failed to account for was that some were in the yellow zone. If 2 went yellow, that is 100. Multiply by 2, you get 24 thrown. Divide by 3, you get 8, multiply by 4, you get 32 darts thrown.
I was told 300 was right for the second one.
Now, Abe is A, Billl is B, Cindy is C, Daniel is D, Eddy is E, and Finn is F. What you want is the possible friendships such that each part has the same number of friends. The object of this question is to make us type all morning. Now, convert each letter to its placement in the alphabet, and reverse them. A=6, B=5, C=4, D=3, E=2, and F=1. 6!+5!+4!+3!+2!+1! = 873. That's my guns and I'm stickin' to 'em.
P788 wrote:Timothyji wrote:Instead i just destroy the planet causing the hill to break and then a New Plannet appears with a hill on it! (You never said anything about destroying the planet!)
MY HILL!
P788 wrote:I make a indestructible planet with a indestructible hill with a indestructible fortress and I decide to protect it (the planet) with an indestructible forcefield around it. If anybody destroys it or gets in, I will review this and decide whether it is feasible or not. If not, you disappear in a puff of logic.
You were not aproved, so you disappeared in a puff of logic.
Still my hill until someone solves those questions:
1. Jess threw a x number of arrows to a target divided in 3 parts. The red part is worth 10 points, the orange one 8 and the yellow one 5. Jess missed 1/4 of the arrows thrown. She managed to hit the same number of arrows in the red part and in the orange part. All arrows scored 200 points in total. How many arrows did Jess throw?
2. Joe wants to bake a cake using only milk, sugar and flour, following this recipe: the weight of the flour must be the double of the weight of milk and the weight of sugar must be one third of the weight of flour. If he wants to bake a cake with a total weight of 1100g, what is the amount of milk, in grams, that Joe needs?
Who manages to solve them wins the game, permanently, no need for arguments or anything.
1.7 arrows
2.300g milk,200g sugar,600g flour
I WIN!!!!!!!!!!!!
my hill
You edited your post, but it's still not right.
I find a disable button attached to the force field and press it then i throw 1235129347519837459173259173295719834791235 bombs all over the planet causing everyone to die. Then I remove all the powers on the planet with my power sucker after that i exploded the power sucker I then claim the hill!
My hill!
Last edited by Timothyji (Nov 10 2012 12:06:53 pm)
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I had my powers hidden in a special ring, hidden in the middle of the Earth that you didn't suck up. The ring teleports to me, I get my powers back, and I fire mah lazor.
My hill.
10 years and still awkward. Keep it up, baby!
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I have charms,not power.
I burn everyone to a crisp,and take the hill and everyones powers.then I and some weird guys use the charms to make a fort that only moderators and team blaze can go through.I also take everyones powers and keep them locked in a box that only I can get to.i then take everyones clothes and put them in smiley face underwear.
my hill
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