Math, asked by insaaneav, 9 months ago

expand (2x-1÷x)(3x+2÷x)

Answer should be 6x^2+1-2/x^2
Wrong explanation and spammers will be strictly reported

Answers

Answered by GalaxyBoy15
18

Answer:

The correct answer with steps are in the image attached to this answer.

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Attachments:
Answered by Anonymous
27

\Large{\underline{\underline{\bf{Solution :}}}}

\Large{\underline{\underline{\bf{Given :}}}}

\sf{\frac{2x - 1}{x} \times \frac{3x + 2}{x}}

\rule{200}{1}

\Large{\underline{\underline{\bf{To \: Find :}}}}

★ We have to find the value of,

\sf{\frac{2x - 1}{x} \times \frac{3x + 2}{x}}

\rule{200}{1}

\Large{\underline{\underline{\bf{Explanation :}}}}

For expanding the above question firstly, we will multiply both the denominator s

\sf{\rightarrow \frac{2x - 1}{x} \times \frac{3x + 2}{x}} \\ \\ \sf{\rightarrow \frac{(2x - 1)(3x + 2)}{x^2}} \\ \\ \bf{Now,}

We will multiply (2x) by (3x and 2). Then we will multiply (-1) by (3x and 2).

\sf{\rightarrow \frac{6x^2 + 4x - 3x - 2}{x^2}}

Now, we will add or subtract 4x and 3x

\sf{\rightarrow \frac{6x^2 + x - 2}{x^2}} \\ \\ \Large{\implies{\boxed{\boxed{\sf{\frac{6x^2 + x - 2}{x^2}}}}}} \\ \\ \sf{\therefore \: \frac{6x^2 + x - 2}{x^2} \: is \: correct \: answer.}

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