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kondor19780726 [428]
3 years ago
5

If the X axis is quantity and the Y axis is price, which of the following is the best summarization shift of the supply shift fr

om S1 to S2?
a) the supply decreased
b) the supply stayed the same
c) the supply increased
d) the supply outweighed demand
Mathematics
1 answer:
Burka [1]3 years ago
3 0
This type of graph is commonly used when looking st the effect of supply and demand on the quantity and price of the products. From the Law of Supply, it states that as the price of a quantity increases, supply increases as well. If price falls, supply decreases. In other words, the slope of the supply line is positive.

So if there is a supply shift, the slope remains the same but it would either move to the left or right of the graph. Because the problem did not specify what happens from S1 to S2, the answer could either be A or C. As to which of these two is the answer, just refer to the Law of Supply.
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There is a triangle with a perimeter of 63 cm, one side of which is 21 cm. Also, one of the medians is perpendicular to one of t
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Answer:

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Step-by-step explanation:

There is no info in the problem/s  text which one of the triangle's  side is 21 cm. That is why we have to try all possible variants.

Let the triangle is ABC . Let the AK is the angle A bisector and BM is median.

Let O is AK and BM cross point.

Have a look to triangle ABM.  AO is the bisector and AOB=AOM=90 degrees (means that AO is as bisector as altitude)

=> triangle ABM is isosceles => AB=AM  (1)

1. Let AC=21   So AM=21/2=10.5 cm

So AB=10.5 cm as well.  So BC= P-AB-AC=63-21-10.5=31.5 cm

Such triangle doesn' t exist ( is impossible), because the triangle's inequality doesn't fulfill.  AB+AC>BC ( We have 21+10.5=31.5 => AB+AC=BC)

2. Let AB=21 So AM=21 and AC=42 .So  BC= P-AB-AC=63-21-42=0 cm- such triangle doesn't exist.

3. Finally let BC=21 cm. So AB+AC= 63-21=42 cm

We know (1) that AB=AM so AC=2*AB.  So AB+AC=AB+2*AB=3*AB

=>3*AB=42=> AB=14 cm => AC=2*14=28 cm.

Let check if this triangle exists ( if the triangle's inequality fulfills).

BC+AB>AC    21+14>28 - correct=> the triangle with the sides' length 21cm,14 cm, 28cm exists.

This variant is the only possible solution of the given problem.

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