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Let you kid solve these simple mathmatics problems
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Medium: Pen
Essence of commutative law on multiplication
(01).
[^^^] = [ (Fortune, $2) , Add 3 times ]
= [ (Fortune, $2) + (Fortune, $2) + (Fortune, $2) ]
= [ (Fortune, $2), Multiply 3 times ]
= [ (Fortune, $2) X 3(times) ]
= [ (Fortune, $2) X 3 ]
= [ 3 X (Fortune, $2) ]
= [ 3(times) X (Fortune, $2) ] <- Does this make sense?
(02).
[^^^] = [ (Debt, $2), Add 3 times ]
= [ (Debt, $2) + (Debt, $2) + (Debt, $2) ]
= [ (Debt, $2), Multiply 3 times ]
= [ (Debt, $2) X 3(times) ]
= [ (Debt, $2) X 3 ]
= [ 3 X (Debt, $2) ]
= [ 3(times) X (Debt, $2) ] <- Does this make sense?
(03).
[^^^] = [ (+2), Add 3 times ]
= [ (+2) + (+2) + (+2) ]
= [ (+2), Multiply 3 times ]
= [ (+2) X 3(times) ]
= [ (+2) X 3 ]
= [ 3 X (+2) ]
= [ 3(times) X (+2) ] <- Does this make sense?
(04).
[^^^] = [ (-2), Add 3 times ]
= [ (-2) + (-2) + (-2) ]
= [ (-2), Multiply 3 times ]
= [ (-2) X 3(times) ]
= [ (-2) X 3 ]
= [ 3 X (-2) ]
= [ 3(times) X (-2) ] <- Does this make sense?
(05).
[^^^] = [ (Fortune, $3) , Add 2 times ]
= [ (Fortune, $3) + (Fortune, $3) ]
= [ (Fortune, $3), Multiply 2 times ]
= [ (Fortune, $3) X 2(times) ]
= [ (Fortune, $3) X 2 ]
= [ 2 X (Fortune, $3) ]
= [ 2(times) X (Fortune, $3) ] <- Does this make sense?
(06).
[^^^] = [ (Debt, $3), Add 2 times ]
= [ (Debt, $3) + (Debt, $3) ]
= [ (Debt, $3), Multiply 2 times ]
= [ (Debt, $3) X 2(times) ]
= [ (Debt, $3) X 2 ]
= [ 2 X (Debt, $3) ]
= [ 2(times) X (Debt, $3) ] <- Does this make sense?
(07).
[^^^] = [ (+3), Add 2 times ]
= [ (+3) + (+3) ]
= [ (+3), Multiply 2 times ]
= [ (+3) X 2(times) ]
= [ (+3) X 2 ]
= [ 2 X (+3) ]
= [ 2(times) X (+3) ] <- Does this make sense?
(08).
[^^^] = [ (-3), Add 2 times ]
= [ (-3) + (-3) ]
= [ (-3), Multiply 2 times ]
= [ (-3) X 2(times) ]
= [ (-3) X 2 ]
= [ 2 X (-3) ]
= [ 2(times) X (-3) ] <- Does this make sense?
(09).
[^^^] = [ Add (Fortune $6) ] = [ (Fortune $6) ]
= [ + (+6) ] = [ (+6) ]
= [ (+6) ] = [ (+6) ]
= [ (6) ] = [ (6) ]
= [ 6 ] = [ 6 ]
* (Add) is not (addition sign) but (Adding up).
* (Adding up) is free from Life and Dead.
= [ (Fortune, $2), Add the thing to multiply 3 times ] = [ + { (+2) X 3 } ]
= [ (Fortune, $2), Multiply 3 times ]
= [ (Fortune, $2) X 3(times) ]
= [ (Fortune, $2) X 3 ] = [ (+2) X 3 ]
= [ (Fortune, $6) ] = [ (+6) ]
= [ (Fortune, $3), Add the thing to multiply 2 times ] = [ + { (+3) X 2 } ]
= [ (Fortune, $3), Multiply 2 times ]
= [ (Fortune, $3) X 2(times) ]
= [ (Fortune, $3) X 2 ] = [ (+3) X 2 ]
= [ (Fortune, $6) ] = [ (+6) ]
= [ (Fortune, $6) ] = [ (Fortune, $2) X 3(times) ] = [ (Fortune, $3) X 2(times) ]
= [ (+6) ] = [ (+2) X 3(times) ] = [ (+3) X 2(times) ]
= [ + { (+6) } ] = [ + { (+2) X 3(times) } ] = [ + { (+3) X 2(times) } ]
= [ + { (+6) } ] = [ + { (+2) X 3 } ] = [ + { (+3) X 2 } ]
= [ + { (+6) } ] = [ + { (+2) X (3) } ] = [ + { (+3) X (2) } ]
= [ + { (+6) } ] = [ { (+2) X (+3) } ] = [ { (+3) X (+2) } ]
= [ + (+6) ] = [ (+2) X (+3) ] = [ (+3) X (+2) ]
= [ (+6) ] = [ (+2) X (+3) ] = [ (+3) X (+2) ]
<- Does (essence of commutative law) catches your eyes?
[^^^] = [ Law of Liuhui Brahmagupta ]
= [ (+2) X (+3) ] = [ (+3) X (+2) ]
= [ + { (+2) X (3) } ] = [ + { (+3) X (2) } ]
= [ + { (+2) X 3 } ] = [ + { (+3) X 2 } ]
= [ + { (+6) } ] = [ + { (+6) } ]
= [ { (+6) } ] = [ { (+6) } ]
= [ (+6) ] = [ (+6) ]
= [ (6) ] = [ (6) ]
= [ 6 ] = [ 6 ]
(10).
[^^^] = [ Add (Debt, $6) ] = [ Subtract (Fortune, $6) ] = [ (Debt, $6) ]
= [ + (-6) ] = [ - (+6) ]
= [ + (-6) ] = [ + (-6) ]
= [ (-6) ] = [ (-6) ]
= [ Add (Debt, $6) ] = [ + (-6) ]
= [ (Debt, $2) , Add the thing to multiply 3 times ] = [ + { (-2) X 3 } ]
= [ (Debt, $2) , Multiply 3 times ]
= [ (Debt, $2) X 3(times) ]
= [ (Debt, $2) X 3 ] = [ (-2) X 3 ]
= [ (Debt, $6) ] = [ (-6) ]
= [ Subtract (Fortune, $6) ] = [ - (+6) ]
= [ (Fortune, $3) , Subtract the thing to mutiply 2 times ] = [ - { (+3) X 2 } ]
= [ - { (Fortune, $3) X 2(times) } ]
= [ - { (Fortune, $3) X 2 } ] = [ - { (+3) X 2 } ]
= [ - { (Fortune, $6) } ] = [ - { (+6) } ]
= [ - (Fortune, $6) ] = [ - (+6) ]
= [ Add (Debt, $6) ] = [ Subtract (Fortune, $6) ]
= [ + (-6) ] = [ - (+6) ]
= [ + { (Debt, $2) X 3(times) } ] = [ - { (Fortune, $3) X 2(times) } ]
= [ + { (-2) X 3 } ] = [ - { (+3) X 2 } ]
= [ + { (-2) X (3) } ] = [ - { (+3) X (2) } ]
= [ { (-2) X (+3) } ] = [ { (+3) X (-2) } ]
= [ (-2) X (+3) ] = [ (+3) X (-2) ]
<- Does (essence of commutative law) catches your eyes?
[^^^] = [ Law of Liuhui Brahmagupta ]
= [ (-2) X (+3) ] = [ (+3) X (-2) ]
= [ + { (-2) X (3) } ] = [ - { (+3) X (2) } ]
= [ + { (-2) X 3 } ] = [ - { (+3) X 2 } ]
= [ + { (-6) } ] = [ - { (+6) } ]
= [ + (-6) ] = [ - (+6) ]
= [ + (-6) ] = [ + (-6) ]
= [ (-6) ] = [ (-6) ]
(11).
[^^^] = [ Subtract (Debt, $6) ] = [ Add (Fortune, $6) ] = [ (Fortune, $6) ]
= [ - (-6) ] = [ + (+6) ]
= [ + (+6) ] = [ + (+6) ]
= [ (+6) ] = [ (+6) ]
= [ (6) ] = [ (6) ]
= [ 6 ] = [ 6 ]
= [ (Debt, $2), Subtract the thing to multiply 3 times ] = [ - { (-2) X 3 } ]
= [ - { (Debt, $2) X 3(times) } ]
= [ - { (Debt, $2) X 3 } ] = [ - { (-2) X 3 } ]
= [ - { (Debt, $6) } ] = [ - { (-6) } ]
= [ - (Debt, $6) ] = [ - (-6) ]
= [ (Debt, $3), Subtract the thing to multiply 2 times ] = [ - { (-3) X 2 } ]
= [ - { (Debt, $3) X 2(times) } ]
= [ - { (Debt, $3) X 2 } ] = [ - { (-3) X 2 } ]
= [ - { (Debt, $6) } ] = [ - { (-6) } ]
= [ - (Debt, $6) ] = [ - (-6) ]
= [ - { (Debt, $2) X 3(times) } ] = [ - { (Debt, $3) X 2(times) } ]
= [ - { (Debt, $2) X 3 } ] = [ - { (Debt, $3) X 2 } ]
= [ - { (-2) X 3 } ] = [ - { (-3) X 2 } ]
= [ - { (-2) X (3) } ] = [ - { (-3) X (2) } ]
= [ { (-2) X (-3) } ] = [ { (-3) X (-2) } ]
= [ (-2) X (-3) ] = [ (-3) X (-2) ]
<- Does (essence of commutative law) catches your eyes?
[^^^] = [ Law of Liuhui Brahmagupta ]
= [ (-2) X (-3) ] = [ (-3) X (-2) ]
= [ - { (-2) X (3) } ] = [ - { (-3) X (2) } ]
= [ - { (-2) X 3 } ] = [ - { (-3) X 2 } ]
= [ - { (-6) } ] = [ - { (-6) } ]
= [ - (-6) ] = [ - (-6) ]
= [ + (+6) ] = [ + (+6) ]
= [ (+6) ] = [ (+6) ]
= [ (6) ] = [ (6) ]
= [ 6 ] = [ 6 ]
Coupdetat.net (2009.06.07)
My P and M came back from their leisure time in Menorca with an multiplication machine in the shape of a clever and flexible suited monkey named Consul.
Duel Sony Alpha 700 / iPhone X
Entre le Sony Alpha 700 (2007) et l’iPhone X (2017)
Sony Alpha 700 (2007)
Capteur APS-C de 12.2 MP (4272 x 2848)
Prix: $1,380.00 USD
Photos prise avec le Sony 18-70mm f/3.5-5.6 DT Macro
(avec un facteur de multiplication de 1.5)
100-1600 (6400) ISO
_____________________
iPhone X (2017)
Capteur de 12MP (4032x3024)
Caméra principale : 12 Mpx, ƒ/1.8 28mm (wide)
Capteur 1/3.0" 1.22µm
Caméra téléobjectif : 12 Mpx, ƒ/2.4 52mm (telephoto)
Capteur 1/3.4" 1.0µm
Zoom optique 1x 2x
(avec un facteur de multiplication de 7x )
Selfie camera 7 MP f/2.2, 32mm (standard)
L’iPhone X a marqué son époque. Il est l’iPhone le plus emblématique de l’histoire.
* Les comparaisons sont effectuées avec un écran Studio Display 27 pouces Retina 5K (5120 x 2880) pixel 1/1
=====================================================
Between the Sony Alpha 700 (2007) and the iPhone X (2017)
Sony Alpha 700 (2007)
12.2 MP APS-C sensor (4272 x 2848)
Price: $1,380.00 USD
Photos taken with the Sony 18-70mm f/3.5-5.6 DT Macro lens
(with a 1.5x crop factor)
ISO 100-1600 (6400)
_____________________
iPhone X (2017)
12 MP sensor (4032 x 3024)
Main camera: 12 MP, ƒ/1.8 28mm (wide)
Sensor: 1/3.0" 1.22µm
Telephoto camera: 12 MP, ƒ/2.4 52mm (telephoto)
Sensor 1/3.4" 1.0µm
1x 2x optical zoom
(with a 7x crop factor)
7 MP f/2.2, 32mm (standard) selfie camera
The iPhone X defined its era. It is the most iconic iPhone in history.
* Comparisons are made with a 27-inch Retina 5K (5120 x 2880) 1:1 pixel Studio Display
A vous de juger / Your turn to judge
www.flickr.com/photos/maoby/albums/72177720330947416/
Vos remarques sont les bienvenues / Your remarks are welcome
This church sits on the supposed site of Jesus' miracle of feeding the 5,000 (the only story, other than the crucifixion and resurrection, told in all four gospels). Mostly built in the 1980s, it sits on older churches, some parts still remaining visible.
How to do double digit multiplication Different mathematical operators named addition, subtraction, multiplication and division can be performed on any two numbers.Multiplication means repetitive addition of numbers. In case the numbers are small, i.e. it is 1 digit number multiplied to a one digit number, simple addition works.