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UNO [17]
2 years ago
6

Assume that the graphs in this figure represent the demand and supply curves for almonds. Which panel best describes what happen

s in this market when there is an increase in the productivity of almond harvesters
SAT
1 answer:
lina2011 [118]2 years ago
7 0

The  panel that best describes what happens in this market if there is an increase in the productivity of almond harvesters  is Panel (a).

<h3>What  is demands?</h3>

Demand is known to be the rate or the quantity of consumers who are known to be readily available or willing and able to buy a given products at any prices in course of a given period of time.

Note that the Demand for any commodity is one that tells that the consumers' need to get the good, their willingness also to pay for it.

Therefore, The  panel that best describes what happens in this market if there is an increase in the productivity of almond harvesters  is Panel (a) because it is the one among the options that tells us about the increase in productivity.

Learn more about demands from

brainly.com/question/1245771

#SPJ1

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It should be noted that the centers and variabilities that should be apparent in the distributions is that as the sample size increases, the variability of each sampling distribution decreases.

<h3>What is a sample size?</h3>

It should be noted that a sample size simply means the number if subjects that are talked into consideration from the entire population.

In this case, the centers and variabilities that should be apparent in the distributions is that as the sample size increases, the variability of each sampling distribution decreases. This was generated from the simulations.

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In the xy-plane, the point (p, r) lies on the line with equation y = x + b, where b is a constant. the point with coordinates (2
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Each point should satisfy the equation of the line it belongs to.
This means that:
for the equation of the first line (y=x+b), the point (p,r) satisfies this equation, thus: r = p + b ....................> equation I
for the equation of the second line (y=2x+b), the point (2p,5r) satisfies this equation, thus: 5r = 4p + b ...................> equation II
Subtract equation I from equation II to eliminate the constant b:
5r-r = 4p+b-p-b
4r = 3p
Thus, r/p = 3/4
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