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Consider this quotient.



Use long division to rewrite the quotient in an equivalent form as , where is the quotient, is the remainder, and is the divisor.

Drag the expressions to the correct locations on the image Not all expressions will be used Consider this quotient Use long division to rewrite the quotient in class=

Respuesta :

Answer:

x+2 + (-5x+4)/(x^2-2x+1)

See attached

Step-by-step explanation:

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Equivalent expression to represent the given division in quotient , remainder and divisor form is equals to [tex](x+2)+\frac{-5x+4}{x^{2} -2x+1}[/tex].

What is division?

" Division is defined as the distribution of the given quantity into equal parts as per the conditions apply."

According to the question,

Given expression,

[tex](x^{3} -8x+6)[/tex] ÷ [tex](x^{2} -2x +1)[/tex]

As shown in long division we get,

Quotient [tex]q(x) = x+2[/tex]

Remainder [tex]r(x) = -5x+4[/tex]

Divisor [tex]b(x) = x^{2} -2x +1[/tex]

Represent quotient , remainder and divisor in an equivalent form of given expression we get,

[tex](x^{3} -8x+6)[/tex] ÷ [tex](x^{2} -2x +1)[/tex] = [tex](x+2)+\frac{-5x+4}{x^{2} -2x+1}[/tex]

Hence, equivalent expression to represent the given division in quotient , remainder and divisor form is equals to [tex](x+2)+\frac{-5x+4}{x^{2} -2x+1}[/tex].

Learn more about division here

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