دوستان سلام،
لطفا توجه داشته باشید که از این لحظه این وبلاگ آرشیو می شود و فقط ممکن است پست های مهم در آن قرار داده شود.
لطفا از این پس به وب سایت جدید ما به نشانی زیر مراجعه کنید.
http://geometryislife.rozblog.com
به عنوان مژده می توانم بگویم که در وبسایت جدید،امکان ثبت نام و نیز پرسش و پاسخ فراهم آمده.(در واقع برای سایت،انجمن طراحی کرده ایم)
لذا از تمام دوستان و همراهان همیشگی خواهشمندم به وبلاگ جدید ما حتما سر بزنند.
باتشکر.
In an acute triangle ABC segments BE and CF are altitudes. Two circles passing through the point A anf F and tangent to the line BC at the points P and Q so that B lies between C and Q. Prove that lines PE and QF intersect on the circumcircle of triangle AEF.
To see figure click here
Math isn't the art of answering mathematical questions, it is the art of asking the right questions, the questions that give you insight, the ones that lead you in interesting directions, the ones that connect with lots of other interesting questions the ones with beautiful answers.
G. Chaitin
Since you are now studying geometry and trigonometry, I will give you a problem. A ship sails the ocean. It left Boston with a cargo of wool. It grosses 200 tons. It is bound for Le Havre.. . .There are 12 passengers aboard. The wind is blowing East-North-East. The clock points to a quarter past three in the afternoon. It is the month of May. How old is the captain?
Find all positive integers N such that there exists a triangle which can be dissected into N similar quadrilaterals.
There are three famous problems of antiquity.
1)the duplication of the cube
2)the trisection of the general angle
3)the squaring of the circle
Which there wasn't any solution for them.
But now there are some solutions for these problems.
In this post I want you to find the answer of problem 1.
Help:
1)for this you want to make cube root of 2.
So try to draw a×f(2).(note that f(x)=cube root of x)
Hi everybody,
I'm holding a contest and if you want you can attend in it.
If you like you can send me your solutions by clicking here.
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