Math, asked by anujnegiixcrollno, 9 months ago

(√5x+3)(5x+√5) solve with midle term splitting​

Answers

Answered by Flaunt
34

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(√5x+3)(5x+√5) solve with midle term splitting

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 =  > (√5x+3)(5x+√5)

 =  >  \sqrt{5x} (5x +  \sqrt{5} ) + 3(5x +  \sqrt{5} )

 =  > 5  \sqrt{5}  {x}^{2}  + 5x + 15x + 3 \sqrt{5}

=>The equation is in the form of a quadratic equation whose highest degree is 2.

=>Here,midle term already splitted so we just take common and find factors .

=>15 can be also written as :

 \bold{\red{15 = 3 \times  \sqrt{5}  \sqrt{5}}}

 =  > 5x( \sqrt{5} x + 1) + 3 \sqrt{5} ( \sqrt{5} x + 1)

 \bold{\boxed{=  > (5x + 3 \sqrt{5} )( \sqrt{5} x + 1)}}

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