Explain, in complete sentences, which method you would use to solve the following system of equations and why you chose that method. Show your work and provide the solution to the system.

4x + 3y = 2
3x + 2y = 1

Question

Explain, in complete sentences, which method you would use to solve the following system of equations and why you chose that method. Show your work and provide the solution to the system.

4x + 3y = 2
3x + 2y = 1

anonymous · Answer

i would use multiplicativity,..

shubhamsrg · Answer

i'd use hit and trial cause thats' what makes me lazy :D

anonymous · Answer

substitution method.

anonymous · Answer

multiply the complete 1st equation by 2, so we get          8x+6y=4
multiply the complete 2nd equation by3, so we get          9x+6y=3
now its a cakewalk:) subtract both equations, u get (x,y)=(-1,12)

anonymous · Answer

its sleek for smaller equations, also it gave x with 1 as its coffecient, thts y i used it

shubhamsrg · Answer

you mean -1,2 right ? @dg123

anonymous · Answer

sorry sorry yes (-1,2) only

shubhamsrg · Answer

:D

anonymous · Answer

Substract (2) from (1) => x + y = 1
Multiply (2) by 2 => 2x + y = 0
Solve :)

laronjaxon · Answer

Thank you everyone

laronjaxon · Answer

@dj123 how come you chose that method?

maheshmeghwal9 · Answer

@dg123

laronjaxon · Answer

thank u

maheshmeghwal9 · Answer

welcome

anonymous · Answer

dis method was relatibely easy, nd the coffecicients strikes a bell, i got the feeling that dis would be the best way to do

anonymous · Answer

ts sleek for smaller equations, also it gave x with 1 as its coffecient(while subtracting), thts y i used it
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