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Question Number 213939 by polymathAntunes last updated on 22/Nov/24

Commented by Frix last updated on 22/Nov/24

1. All x on one side,       constants to the other side       (x/4)+20=(x/3)     ∣−(x/3)−20       (x/4)−(x/3)=−20  2. Common denominator and add       4×3=12       ((3x)/(12))−((4x)/(12))=−20       −(x/(12))=−20  3. Multiply by denominator and (−1)       −(x/(12))=−20     ∣×12       −x=−240     ∣×(−1)       x=240

1.Allxononeside,constantstotheothersidex4+20=x3x320x4x3=202.Commondenominatorandadd4×3=123x124x12=20x12=203.Multiplybydenominatorand(1)x12=20×12x=240×(1)x=240

Answered by a.lgnaoui last updated on 22/Nov/24

Easy!  3x+12×20=4x     x=12×20     x=240  verification :  ((240)/4)+20=80=((240)/3)

Easy!3x+12×20=4xx=12×20x=240verification:2404+20=80=2403

Commented by polymathAntunes last updated on 22/Nov/24

Commented by a.lgnaoui last updated on 22/Nov/24

x((1/3)−(1/4))=20  ((x(4−3))/(12))=20 ⇒   x=20×((12)/(4−3))=240    ((ax)/b)+e=((cx)/d)  ⇔   { ((x((c/d)−(a/b))=e   (b#0)and d#0)),((x(((bc−ad)/(bd)))=e   x=((bde)/(bc−ad)))) :}  Remarque:  x=((bde)/(det determinant (((c       a)),((d       b)))))

x(1314)=20x(43)12=20x=20×1243=240You can't use 'macro parameter character #' in math modeRemarque:x=bdedet|cadb|

Commented by mr W last updated on 22/Nov/24

he has even difficulty with basic  addition and multiplication  operations. now you explain him  with determinant of matrix. a good  try! :)

hehasevendifficultywithbasicadditionandmultiplicationoperations.nowyouexplainhimwithdeterminantofmatrix.agoodtry!:)

Answered by luj last updated on 22/Nov/24

(( x+80=)/4) (x/3)  3x+240=4x  240=x

x+80=4x33x+240=4x240=x

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