if the following system of equations is consistent
`(a+1)^(3) x+(a+2)^(3)y=(a+3)^(3)`
`(a+1)x+(a+2)y=a+3`
`x+y=1`
then find the value of a.

Similar Questions

Explore conceptually related problems

Find the following system of equations is consistent, (a+1)^3x+(a+2)^3y=(a+3)^3 (a+1)x+(a+2)y=a+3 x+y=1 , then find the value of a

Find the following system of equations is consistent, (a+1)^3x+(a+2)^3y=(a+3)^3 (a+1)x+(a+2)y=a+3 +=1, then find the value of adot

Show that following system of linear equations is consistent 5x+3y=4, 3x+26 y=9,

Show that following system of linear equations is consistent 3x+3y=5,\ \ 6x+9y=15

Show that the following system of equations is consistent. x-y+z=3,2x+y-z=2,-x-2y+2z=1

If x = 2, y = 3 and z = -1, find the values of : x-:y

Examine the following system of equations for consistency or inconsistency 4x - 2y = 3 and 6x - 3y = 5

Solve the following system of equations graphically: 3x+y+1=0;\ \ \ 2x-3y+8=0

Solve the following system of equations: 1/(2x)+1/(3y)=2,\ \ \ 1/(3x)+1/(2y)=(13)/6

If (x + 1, y - 2) = (3, -1) , find the values of x and y.