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Ok, Thanks Zack, both of your answers are correct, and
It has been one month since I started, and not once have I formally introduced myself to anyone...
I hope its not yet too late...
Hello, I am JohnnyReinB, but you can call me Johnny. i am from the Philippines, and I am 13 years old.
I came upon mathisfunforum when I was researching for math and found Mathisfun.
For this whole month I joined, I found this site very fun! And i really thank the creator of this site...
There, Like I said, I hope its not too late...
evil, a bob, alive!
Ok, whilst you think of that, I'll just post number three...
The Nhoj Case Files #3: The Case Of the Reformed Botanist
The ring of my cellphone ruins another perfect day. It seems that Harold Conguanco, the infamous crook who stole the still unfound Faith Diamond (unrelated), has been released on parole. Looks like its my job to keep an eye on him...
"In fact," said the chief, "You are invited to Harold's home. Looks like this is your chance to prove, or disprove, his innocence. You might even find the Faith Diamond!" Oh Boy...
The next day, on 8 o'clock in the morning, I went to Harold's home. It looks like Harold has a gift for planting. I passed the fruit section, filled with watermelons, apples, oranges, lemons, and other plants I can't identify. hey, I am not that good in botany.
Then, there was the vegetable section, inside was , cabbages, pumpkins, tomatoes, soybeans, bamboo, and more.
When I saw Harold, he was covered in dirt. I think he was out digging in the fungi section. " Hello there. as you can see, I have given up all criminal thoughts and am now enjoying my new hobby." he said. "You see, I am an accomplished botanist!"
Really?, I asked. I may not be sure about the giving up of criminal thoughts, but I am sure that you are not a botanist!
Now, you have to prove that he is not a real botanist...Good Luck!
(plus, can you figure out where the Faith Diamond might be?[note: there are not enough information to confirm this])
Nice job, Mathys! You are absolutely correct, and you had one reason that I never thought of!
And now:
The Nhoj Case Files #2: The Case Of The Shadow Cop
At 5:00, my day off was, again, invaded by another case. Chief didn't tell me in the phone what was so important. Seems to me this was too important to have the possibility of tapping. My guess was apparently wrong.
"So," said the Chief. "you coming in quietly?"
"What are you talking about?" I said.
"I have proof," he said, placing a picture on the table. "that you are the Shadow Cop! this picture was taken two hours ago."
The Shadow Cop was a spy in the Headquarters that has been leaking information to the Shadow Elite, a group of anti-us. Looking down at the picture, I saw what appeared to be me, but was outside the Shadow Elite HQ. it was dated today. The sun was high in the sky, and a gathering of the suspected Shadows was taking place.
"Oh please. This is to easy", I said. "I can prove to you that I am most certainly not guilty because of this picture!"
This Time, you prove the detective's innocence...Good Luck!
Ok, thanks.
Wow! not to my usual standard!
how long should it be?
yeah, but in math, the better the estimate, the more corect the answer, right?
Now that is plain evil! :lol::lol::lol::lol::lol::lol:
I had this idea before. This is a sort of Sherlock Holmes mystery where you have to guess how the detective figured out the mystery. Pls post with hidetags if you have the answers. For those who are very observant, they'll get the answers pretty quickly, since the stories have all the facts needed to give the answer. Good Luck!
The Nhoj Case Files #1: The Case of The Pearly Diamonds
The afternoon soon gave way to night when I was called to HQ. It seems that the Pearly Shells, a highly renowned souvenir franchise, has housed a group of diamonds, hidden in the shells.
" Thank God you're here!" exclaimed Chief. "This case is cleaner than any I've ever faced before!"
"Got any suspects?" I asked.
"Yeah, three. The manager of the store, forty-nine years old, 183 cm tall, slightly overweight.. Came from California.
" Then there's the clerk, thirty-five years old. Hired recently. 142 cm tall. He's from downtown. Arrested 10 years ago for petty theft.
" And lastly, a regular. Got arrested 5 years ago for robbery. 280 cm tall, lean. He wasn't convicted, though."
After the talk with the chief, I went down to the Pearly Shells. The store was famous for its beautiful shells, the costly ones with mother-of-pearl coating. Inside, it looked like a seashore, similar to the one outside.
However, the room where the diamonds were found was small, 5 feet in height. Boxes were stacked in one corner. Apart from the ceiling, which was riddled with cobwebs, the room was clean, just like what the chief said. No fingerprints, no hair strands, no luck.
Back in HQ, I was still wondering about the case. Then I remembered what chief said. I knew, this case is as good as solved!
In this first one, you have to figure out who was the smuggler...Good Luck!
That's all I got
Sorry if all the answers are in question mark. I'm not sure in all of them since I only have a faint idea of how you answer these type of questions
(I'm only 13 years old and geometry is usually taught when you are 3rd year already, which is still two years away for me)
Sometimes, It is the subtle mistakes that make the biggest mistakes
Got any good contradicting equations? Maybe people could donate such, and others would try to find out what is wrong...
Let's start easy:
(this was in our exam, I thought it was pretty easy for us, until I asked my classmates what they answered...)
Do they contain only one word? or are they a phrase?
Sometimes, getting something you wanted is not as good as it sounded like
I never thought that you could do that without converting first to base ten
i thought that was easier than the others, in which I can only partially answer
Another Classic!
Why did the chicken cross the road?
...
...
...
To show the frog that it can be done!
I hoped lightning would post new words. But if you use this thread in any other way, it's ok, I guess
Personally, I would do it Vertically:
(x2 + 2xz + z) (x + z)=
x^2 + 2xz + z
x + z
________________________
x^2z +2xz^2+ z^2
x^3 +2x^2z + xz
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x^3 +3x^2z +2xz^2+ z^2 +xz
It would just be like Arithmetic Multiplication