
will not deny that the Fourier Transform studied during my college years (an application that maps to a function f values \u200b\u200b complex and defined in the line, another function g defined as follows :
)
-Irene, You like to explain stories of science, mathematics, technology ... How do you explain your table nine? -
I accepted the challenge and will comment ... I would say that it is adding nine multiply nine times the number selected ...
To which he replied:
"Yes, theoretically I feel good ... but do you want to surprise with a ruler pnemotécnica I found online?! Look, I extend my hands and fingers are going to tell:
- 9x1 = 9 If you shrink the dede pinky of my right hand and fingers accounts still see that I have drawn are exactly 9
- 9x2 = 18 If you shrink the ring finger of my right hand (next to pinky), you'll see that I have a finger on your left and eight to your right, which draws a 18!
- 9x3 = 27 This time shrug the ring finger and I will be the dede pinky and ring finger of the right hand to your left and seven fingers on your right. 27! 9x4 = 36
- lower the rate my right hand and will get 3 fingers on your left and 6 on your right. 36!
- 9x5 = 45 I'll be down your thumb and see 4 and 5. 45!
- 9x6 = 54 This time, shrug the thumb of his left hand and so we will see 4 fingers of my left hand and 5 on my right hand. As you see the reflection, observed 54! 9x7 = 63
- lowering the index finger of his left hand and then see 3 fingers 6. The 63!
- 9x8 = 72 Now it's the turn of the middle finger of my left hand and so we get the 72!
- 9x9 = 81 is the left hand ring which shrinks and so we are 8 fingers on your left and 1 finger on your right. 81!
- 9x10 = 90 Getting off the little finger of his left hand only see 9 fingers ... 9 i 0 ... so I get to 90!
Thanks to them and everyone else because when you share with someone your dreams, love multiplies! Multiply!