For what value of c, the linear equation 2x + cy= 8 has equal values of x and y for its solution
Answers
Answered by
48
2x + cy = 8
we know y = x
therefore,
2x + c*x = 8
cx = 8 - 2x
c = (8 -2x)/x { where x ≠ 0}
∴the value of c is (8 - 2x)/x
we know y = x
therefore,
2x + c*x = 8
cx = 8 - 2x
c = (8 -2x)/x { where x ≠ 0}
∴the value of c is (8 - 2x)/x
Answered by
6
"The value of c can be 0, 2, and 6
Given:
2x + cy = 8
To find:
The value of c
Solution:
According to the problem given,
From the question,
Put y = x in equation (1), we get,
2x + cx = 8
Take x common
x(2+c) = 8
But denominator should not be zero
2 + c not equals to zero
c is not equals to -2
c = 0, 2, and 6 satisfies the condition
2x + cy = 8 has equal values of x and y."
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