Is (-5, -9) a solution to this system of equations #18x-12y=18, 11x-6y=-1#? Algebra Systems of Equations and Inequalities Linear Systems with Multiplication 1 Answer Binayaka C. Dec 5, 2016 Yes , #(-5,-9)# is a solution of both the equations. Explanation: Putting #x=-5 and y=-9# in equation (1), #18x-12y=18# we get LHS=#18*(-5)-12*(-9)= -90+108= 18 :. #LHS=RHS. So #(-5,-9)# is a solution. Putting #x=-5 and y=-9# in equation (2), #11x-6y=-1# we get LHS=#11*(-5)-6*(-9)= -55+54= -1 :. #LHS=RHS. So #(-5,-9)# is a solution. Yes , #(-5,-9)# is a solution of both the equations.[Ans] Answer link Related questions How do you solve systems of equations by elimination using multiplication? Can any system be solved using the multiplication method? How do you find the least common number to multiply? How do you solve #4x+7y=6# and #6x+5y=20# using elimination? Are there more than one way to solve systems of equations by elimination? How do you solve the system #5x-10y=15# and #3x-2y=3# by multiplication? Which method do you use to solve #x=3y# and #x-2y=-3#? How old are John and Claire if twice John’s age plus five times Claire’s age is 204 and nine... How do you solve the system of equations #2x - 5y = 10# and #4x - 10y = 20#? How do you solve the system of equations #2x-3y=6# and #3y-2x=-6#? See all questions in Linear Systems with Multiplication Impact of this question 2214 views around the world You can reuse this answer Creative Commons License