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vovikov84 [41]
3 years ago
11

(sin(pi*x)+cos(pi*y))^7=36 find the dy/dx by implicit differentiation

Mathematics
1 answer:
katrin [286]3 years ago
6 0
Hello,

f(x,y)=(sin(\pi*x)+cos(\pi*y))^7 -36\\

 \dfrac{\partial f}{\partial x} =7*(sin(\pi*x)+cos(\pi*y))^6*cos(\pi*x)*\pi\\

 \dfrac{\partial f}{\partial y} =7*(sin(\pi*x)+cos(\pi*y))^6 * (-sin(\pi*y ))*\pi\\

 \dfrac{dy}{dx} =-\dfrac{\dfrac{\partial f}{\partial x}}{ \dfrac{\partial f}{\partial y}}\\\\

=-\dfrac{7*(sin(\pi*x)+cos(\pi*y))^6* cos(\pi*x)*\pi}{7*(sin(\pi*x)+cos(\pi*y))^6*(-sin(\pi*y))*\pi}\\

=\dfrac{cos(\pi*x)}{sin(\pi*y)}

 














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The correct option is B. Work that is easily understood, and appreciated

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Benjamin is trying to find the height of a radio antenna on the roof of a local building.
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The height of the antenna on the roof of the local building is approximately 8 meters.

The situation forms a right angle triangle.

<h3>Properties of a right angle triangle:</h3>
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Therefore, let's find the height of the building and the radio antenna from the eye point.

Using trigonometric ratios,

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tan 40° = x / 25

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x = 25 tan 40

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x = 20.9774907794 meters

Let's find the height of the building from his eye point.

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