find the value of kfor which the system of eqt. 9x-7y=0,3x+ky=0. have a non-zero solution
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Hey mate !!
Here's the answer !!
There are some conditions through which we can find the value of " k " here.
We know that in a pair of linear equations,
a₁ / a₂ = b₁ / b₂ ≠ c₁ / c₂.
This means that, for the given two equations the solutions are not present.
Hence we know that,
a₁ = 9, a₂ = 3, b₁ = - 7, b₂ = k
So substituting in the formula we get,
=> 9 / 3 = - 7 / k
=> 3 / 1 = - 7 / k
Cross multiplying we get,
=> k * 3 = - 7 * 1
=> 3k = - 7
=> k = - 7 / 3
Hence the value of k must be - 7 / 3 for the given condition and set of equations.
Hope my answer helps !!
Cheers !!
Here's the answer !!
There are some conditions through which we can find the value of " k " here.
We know that in a pair of linear equations,
a₁ / a₂ = b₁ / b₂ ≠ c₁ / c₂.
This means that, for the given two equations the solutions are not present.
Hence we know that,
a₁ = 9, a₂ = 3, b₁ = - 7, b₂ = k
So substituting in the formula we get,
=> 9 / 3 = - 7 / k
=> 3 / 1 = - 7 / k
Cross multiplying we get,
=> k * 3 = - 7 * 1
=> 3k = - 7
=> k = - 7 / 3
Hence the value of k must be - 7 / 3 for the given condition and set of equations.
Hope my answer helps !!
Cheers !!
Steph0303:
Oh sorry
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