The value of k for which the system of equations x+(k+1)y=5 and (k+1)x+9y=8k-1
Show
Find the value of k for which the following system of linear equations has infinite solutions: x + (k + 1) y = 5 and (k + 1)x + 9y = 8k - 1The value of k for which the following system of linear equations has infinite solutions x + (k + 1)y = 5, (k + 1)x + 9y = 8k - 1 is 2. First-order equations include linear equations. In the coordinate system, linear equations are defined for lines. Solution : The given system of equations is For what value of k will the pairs of equations x K 1 y 5 and K 1 x 9y 8k 1 have infinite number of solutions?The value of k for which the following system of linear equations has infinite solutions x + (k + 1)y = 5, (k + 1)x + 9y = 8k - 1 is 2.
What is the value of k for which the system of equations?Since the system of equations has a unique solution. Therefore, for all real values of k, (k≠10)given systems of equations have unique solutions. Or in other words, the value of k is all numbers except k = 10.
For what value of k the given system of equations will have infinite solutions?Hence, the given system of equations will have infinitely many solutions, if k=2.
For what value of k system of equations 1 x 2y 3 and 5x KY 7 0 has a unique solution?Solution. Thus for all real values of k other than 10, the given system of equations will have a unique solution. Hence, the required value of k is 10.
|