If 2x - 3y = 7 and (a + b)x - (a + b - 3)y = 4a + b have an infinite no of solutions then


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If 2x - 3y = 7 and [a+b]x- ...

Updated On: 27-06-2022

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Answer :  ` a = - 5, b = - 1 `

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यदि `2x-3y=7` तथा `[a+b]x-[a+b-3]y=4a+b` संपाती रेखाओं को निरूपित करती हो, तो `a` तथा `b` निम्न में से किस समीकरण को संतुष्ट करेंगे :

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If `2x - 3y = 7` and `[a+b]x- [a+b-3]y = 4a + b` represent coincident lines, then a and b satisfy the equation ?

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If `2x-3y=7` and `[a+b]x-[a+b-3]y=4a+b` represent coincident lines, then `a` and `b` satisfy the equation [a]`a+5b=0` [b] `5a+b=0` [c] `a-5b=0` [d] `5a-b=0`

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If `2x-3y=7` and `[a+b]x-[a+b-3]y=4a+b` represent coincident lines, then `a` and `b` satisfy the equation [a]`a+5b=0` [b] `5a+b=0` [c] `a-5b=0` [d] `5a-b=0`

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यदि `2x-3y=7` तथा `[a+b]x-[a+b-3]y=4a+b` के अपरिमित हल होंगे यदि -

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If ` 2 x - 3y = 7` and `[a + b ]x - [a + b - 3] y = 4a + b ` have an infinite number of solutions then

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How do you tell if an equation will have infinite solutions?

Well, there is a simple way to know if your solution is infinite. An infinite solution has both sides equal. For example, 6x + 2y - 8 = 12x +4y - 16. If you simplify the equation using an infinite solutions formula or method, you'll get both sides equal, hence, it is an infinite solution.

What is the condition if the system of equation 2x 3y 7 and 29x +[ a+ b'y 28 has infinitely many solutions?

Assertion :If the system of equations 2x+3y=7 and 2ax+[a+b]y=28 has infinitely many solutions, then 2a−b=0 Reason: The system of equations 3x−5y=9 and 6x−10y=8 has a unique solution.

How do you write an equation that has infinite solutions?

If we end up with the same term on both sides of the equal sign, such as 4 = 4 or 4x = 4x, then we have infinite solutions. If we end up with different numbers on either side of the equal sign, as in 4 = 5, then we have no solutions.

For what values of A and B the following equations have infinite solutions 2x 3y 7?

Therefore for infinite number of solutions a=4 and b=8.

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