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This is my multiplication. It resembles an atom bomb bieng targeted and dropped onto the colorful city. ( Please give advice on anything to improve with this piece.)
Kea's rather enjoying memorizing her multiplication table - we've done variations of skip counting with bean bags and I think we'll do jump-rope soon to help her memorize. Here she's figuring out about factors of numbers, and problem-solving to figure out what the highest common factors are for different numbers. Once she understood what they were asking, it was kind of fun to problem solve - I wish for her a joy in math problems, rather than the thought that math is hard, such as I grew up with!
Let you kid solve these simple mathmatics problems
www.subjectcoach.com/worksheets/for/grade/grade-1/subject...
This is a picture of the Japanese character love but it is completely composed of another Japanese character which could be interpreted as devotion or trust. Showing that love is made from devotion and trust.
Medium: Pen
Fujifilm X-T5 (2022)
Capteur APS-C de 40 MP (7728 x 5152)
Prix: $1,699.00 USD
Photos prise avec le Fujifilm XC 15-45mm f/3.5-5.6 OIS PZ
(facteur de multiplication de 1.5) 19mm = 28mm
125-12,800 ISO (Ex 64-51200)
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Fujifilm X-T5 (2022)
40 MP APS-C sensor (7728 x 5152)
Price: $1,699.00 US
Photos taken with the Fujifilm XC 15-45mm f/3.5-5.6 OIS PZ
(multiplication factor of 1.5) 19mm = 28mm
ISO 125-12,800 (Ex 64-51200)
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)