Someone, please solve this equation without using

Ответ:

joannachavez12345

31.01.2022

$\displaystyle \large \boxed{\sf \bf \ \ \lim_{x\rightarrow0} {\dfrac{sin^2(6x)}{9x^2}}=4 \ \ }$

Step-by-step explanation:

Hello, sin(x) is equivalent of x when x tends to 0, so

$\displaystyle \lim_{x\rightarrow0} {\dfrac{sin^2(6x)}{9x^2}}\\\\=\lim_{x\rightarrow0} {\dfrac{(6x)^2}{9x^2}}\\\\=\lim_{x\rightarrow0} {\dfrac{36x^2}{9x^2}}\\\\=\lim_{x\rightarrow0} {\dfrac{36}{9}}\\\\=4$

Thank you.

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Ответ:

mocheal8216

02.05.2022

Mathematics

Step-by-step explanation:

4 represents the coordinate where the graph crosses the y-axis. The y-coordinate is (0,4).

There is no number in front of x so it is implied that the slope is 1. Since the slope is positive, the line goes upward from left to right.

The correct answer is A.

Hope that helps.

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Someone, please solve this equation without using L'Hopital's rule. $\lim_{x \to \0}0\ \frac{sin^{2}(6x) }{9x^{2} }$

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