Math, asked by luisecubero77, 6 months ago

Please help me, I couldn't get the answer, thanks

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Answered by saounksh
0

Answer:

The given limit to be evaluated

=lim_{x -  >∞ }\frac{axⁿ + bxᵐ}{cxⁿ - dxᵐ}

=lim_{x -  >∞ }\frac{a + b\frac{xᵐ}{xⁿ}}{c - d\frac{xᵐ}{xⁿ}}

=lim_{x -  >∞ }\frac{a + b\frac{1}{xⁿ⁻ᵐ}}{c - d\frac{1}{xⁿ⁻ᵐ}}

As n > m,

when x - >∞, xⁿ⁻ᵐ - > ∞

So, \frac{1}{xⁿ⁻ᵐ} - > 0

The limit becomes

=\frac{a + b\times0}{c - d\times0}

=\frac{a}{c}

Answered by ERB
1

Answer:

a/c

Step-by-step explanation:

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