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Dovator [93]
2 years ago
6

The graph shows the price of green tea compared to the amount supplied by producers. A graph titled Supply of Green Tea has quan

tity supplied on the x-axis, from 0 to 10, and price in dollars on the y-axis, from 0 to 10. A line with positive slope is shown. The line contains 2 points. Point (S 1, P 1) is at (3, 4) and point (S 2, P 2) is at (5, 7). What does this graph suggest about green tea? Check all that apply. Green tea is elastic in terms of supply. Green tea is inelastic in terms of supply. Green tea is neither elastic nor inelastic. The supply of green tea changes sharply with the price. The supply of green tea does not change sharply with the price.
SAT
2 answers:
Oksanka [162]2 years ago
8 0

Answer:

b

d

Explanation:

Anastasy [175]2 years ago
7 0

The graph suggestion about green tea is that Green tea is inelastic in terms of supply and The supply of green tea does not change sharply with the price.

  • In economics, when a commodity is inelastic, The supply or demand is not that moved (sharply or sensitive) to changes in the price of that commodity (price of green tea)

Conclusively, we can therefore say that the graph suggestion about green tea is that Green tea is inelastic in terms of supply and The supply of green tea does not change sharply with the price.

Learn more from

brainly.com/question/11334034

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The point (−2,4) lies on the curve in the xy-plane given by the equation f(x)g(y)=17−x−y, where f is a differentiable function o
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The value of \frac{dy}{dx} is -3. \blacksquare

<h2>Procedure - Differentiability</h2><h3 /><h3>Chain rule and derivatives</h3><h3 />

We derive an expression for \frac{dy}{dx} by means of chain rule and differentiation rule for a product of functions:

\frac{d}{dx}[f(x)\cdot g(y)] = [f'(x)\cdot \frac{dx}{dx}]\cdot g(y) + f(x) \cdot [g'(y)\cdot \frac{dy}{dx} ]

\frac{d}{dx}[f(x)\cdot g(y)] = f'(x)\cdot g(y) +f(x)\cdot g'(y)\cdot \frac{dy}{dx} (1)

If we know that f(x) \cdot g(y) = 17-x-y, f(-2) = 3,<em> </em>f'(-2) = 4,<em> </em>g(4) = 5 andg'(4) = 2, then we have the following expression:

-1-\frac{dy}{dx} = (4)\cdot (5) + (3)\cdot (2) \cdot \frac{dy}{dx}

-1-\frac{dy}{dx} = 20 + 6\cdot \frac{dy}{dx}

7\cdot \frac{dy}{dx} = -21

\frac{dy}{dx} = -3

The value of \frac{dy}{dx} is -3. \blacksquare

To learn more on differentiability, we kindly invite to check this verified question: brainly.com/question/24062595

<h3>Remark</h3>

The statement is incomplete and full of mistakes. Complete and corrected form is presented below:

<em>The point (-2, 4) lies on the curve in the xy-plane given by the equation </em>f(x)\cdot g(y) = 17 - x\cdot y<em>, where </em>f<em> is a differentiable function of </em>x<em> and </em>g<em> is a differentiable function of </em>y<em>. Selected values of </em>f<em>, </em>f'<em>, </em>g<em> and </em>g'<em> are given below: </em>f(-2) = 3<em>, </em>f'(-2) = 4<em>, </em>g(4) = 5<em>, </em>g'(4) = 2<em>. </em>

<em />

<em>What is the value of </em>\frac{dy}{dx}<em> at the point </em>(-2, 4)<em>?</em>

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3 years ago
What number is 16% of 60
yan [13]

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