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Sketch the graphs of the given functions. Check each by displaying the graph on a calculator.$$y=e^{-x} \sin x$$

Calculus 1 / AB

Chapter 27

Differentiation of Transcendental Functions

Section 8

Applications

Derivatives

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In mathematics, precalculu…

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In mathematics, a function…

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Let $f(x, y)=e^{x} \sin y …

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Sketch the graph of each f…

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Graph the functions on a g…

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Sketch a graph of the give…

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Sketch the graph of the fu…

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Use a graphing calculator …

we need to obtain the graph of the given function. Why? It's equal to e to the negative X. Synnex mm. Okay. And these values in our domain zero, It's less than or equal to X. and X is less than or equal to two pi. So for Sine X is equal to zero X, values are zero Pa and two Pi. Yeah. So now you could a sketch of a graph mhm. Along the X axis. You have the function that facilitates it looks something like this. Mhm. Yeah. So this means that our minimum values right here, our minimum values our pie pi over four comma 0.3 two. Well and the maximum values Our maximum values, there's five pi over four become a negative zero points 014. Yeah.

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Graph each of the following.$$f(x)=e^{-0.4 x} \sin x$$

Sketch the graph of each function.$$f(x)=2 e^{x}$$

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Graph the functions on a graphing calculator.Graph $y=e^{x-1}$

Sketch a graph of the given function.$$f(x)=e^{-x / 4} \sin x$$

Graph each of the following.$$f(x)=e^{-x / 2} \cos x$$

Graph the functions on a graphing calculator.Graph $y=e^{x-2}$

Sketch the graph of the function.$$f(x, y)=e^{-y}$$

Use a graphing calculator to graph each function.$$f(x)=2 e^{x}$$

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The number 2 is also the smallest & first prime number (since every other even number is divisible by two).

If you write pi (to the first two decimal places of 3.14) backwards, in big, block letters it actually reads "PIE".

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