Math, asked by AshnaKumar, 3 months ago

Solve :
(x+1) (4x-3) -4x^2+3/(4x-1)​

Answers

Answered by Anonymous
9

Step by step explanation:-

Given to solve :-

\sf\dfrac{(x+1)(4x-3) -4x^2 +3}{4x-1}

Solution:-

Lets do !

\sf\dfrac{(x+1)(4x-3) -4x^2 +3}{4x-1}

\sf\dfrac{x(4x-3)+1(4x-3) -4x^2+3}{4x-1}

\sf\dfrac{4x^2-3x +4x -3 -4x^2+3}{4x-1}

Keep like terms together

\sf\dfrac{4x^2 - 4x^2 -3x  + 4x +3 -3 }{4x-1}

\sf\dfrac{ x}{4x-1}

So,

\sf\dfrac{(x+1)(4x-3) -4x^2+3}{4x-1} = \sf\dfrac{ x}{4x-1}

Know more :-

Transportations :-

If we transpose + after transpose it becomes -

If we tranpose - after tranpose it becomes +

If we tranpose × after tranpose it becomes ÷

If we tranpose ÷ after tranpose it becomes ×

Multiplication of signs:-

(+) ( -) = -

(-) ( +) = -

( + ) ( + ) = +

(-) (-) = +

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