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MArishka [77]
2 years ago
7

Which graph represents y as a function of x?

Mathematics
1 answer:
Vilka [71]2 years ago
8 0

Answer:

Bottom left.

Step-by-step explanation:

In order for any of them to be the graph of a function you would need that given a value of x, you get no more than one value of y. Zero is fine, you just picked an x out of the domain.

In layman's terms it means that if you grab a ruler, a piece of paper, a pen, and you scan the graph moving the edge parallel to the y axis (ie, vertically) you are allowed to touch the graph only once. Top right is out. Bottom left is ok, bottom right is not: you have infinite points of contact in there.

Top left would be fine, if it wasn't for x = 1. In there you have two values marked with a solid dot. That makes it not the graph of a function.

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Answer:

C)\angle X=2x-20

Step-by-step explanation:

We are given that

\angle R\cong \angle W

RS\cong WX

\angle R=2x+3

\angle S=x+10

\angle T=3x-13

We have to find the additional fact which proves that triangle RST and triangle WXY are congruent.

In triangle RST

\angle R+\angle S+\angle T=180^{\circ} (Triangle angles sum property)

Substitute the values then we get

2x+3+x+10+3x-13=180

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x=\frac{180}{6}=30^{\circ}

\angle R=2(30)+3=63^{\circ}

\angle S=30+10=40^{\circ}

\angle T=3(30)-13=73^{\circ}

\angle R=\angle W=63^{\circ}

When two triangles are congruent then each part of one triangle is congruent to its corresponding parts of another triangle.

Therefore, if \triangle RST\cong \triangle WXY

Then, \angle S\cong \angle X, \angle T\cong \angle Y

Therefore, \angle Y=73^{\circ}

\angle X=40^{\circ}

\angle X=2(30)-20=40^{\circ}

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