for what value of c, the linear equation 2x + cy= 8 has equal values of x and y for its solution
Answers
Answered by
733
Hi ,
According to the problem given,
2x + cy = 8 ------ ( 1 )
And
x = y -------------( 2 )
Put y = x in equation ( 1 ) we get ,
2x + cx = 8
Take x common
x ( 2 + c ) = 8
x = 8 / ( 2 + c )
But denominator should not be zero
2 + c not equals to zero
c is not equals to -2
and c = 0 , 2 and 6 satisfies the condition
2x + cy = 8
has equal values of x and y.
I hope this helps you.
:)
According to the problem given,
2x + cy = 8 ------ ( 1 )
And
x = y -------------( 2 )
Put y = x in equation ( 1 ) we get ,
2x + cx = 8
Take x common
x ( 2 + c ) = 8
x = 8 / ( 2 + c )
But denominator should not be zero
2 + c not equals to zero
c is not equals to -2
and c = 0 , 2 and 6 satisfies the condition
2x + cy = 8
has equal values of x and y.
I hope this helps you.
:)
Answered by
12
Answer:
The value of c is or
Step-by-step explanation:
Given,
2x + cy= 8
The values of x and y are equal
To find,
The value of 'c'
Solution:
2x + cy= 8
Substitute x = y in the above equation
2y + cy = 8
cy = 8 -2y
c =
∴The value of c is or
#SPJ2
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