Consistent Pair of LE
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The pair of linear equations 3x+ky=9 and 6x+4y=18 gives infinitely many solutions, then the value of k is
Solve .
For the pair of equations λx+3y+7=0 and 2x + 6y – 14 = 0. To have infinitely many solutions, the value of l should be 1. Is the statement true ? Give reasons
For what value of k, the pair of linear equations 3x + ky = 9 and 6x + 4y = 18 gives infinitely many solutions?
-5
6
1
2
For what value of k, the system of equations x + 2y = 5, 3x + ky + 15 = 0 has no solution?
For which value (s) λ, do the pair of linear equations λx+y=λ2 and x+λy=1 have no solution.
Find the value of k for which the system of equations 6x + 7y = 0, kx + 21y = 0 has infinitely many solutions.
(i) 2x + 3y = 7
(ii) (k + 2)x + (2k + 1)y = 3(2k - 1)
[3]
6x+7y+3=0, kx+21y+9=0 has infinitely many solutions.
6x+7y+3=0, kx+21y+9=0 has infinitely many solutions.
- 18
- 16
- 14
- 12
bx+10y=−8
In the system of equations above, a and b are constants. If the system has infinitely many solutions, what is the value of a ?
- 8
- −4
- 4
- 16
The lines that represent these two equations x+2y=5 and 4x+4y−6=0 meet at only one point (-2, 3.5). The pair of equations is
dependent
- inconsistent
- (a) and (b) above.
consistent
Find the value of k for which the system of equations
6x+7y=0, kx+21y=0 has infinitely many solutions.
Which of these pairs of lines are consistent?
√3x−y=2;√6x−√2y=2
x3+y2=1;x+3y2=1
x = 2; 2x - 7y - 5 = 0
3y - 2x = 2; 2x - 3y = 2