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VARVARA [1.3K]
3 years ago
8

Triangle ABC with vertices A(–3, 5), B(–2, 2), and C(–4, 3), is reflected across the y-axis. A student determined one of the the

vertices on the image to be (2, 2). Evaluate the student's answer.
A. The student performed the reflection correctly.
B.The student incorrectly reflected across the x-axis.
C.The student incorrectly reflected across the line y = x.
D.The student incorrectly reflected across the line x = 2.
Mathematics
2 answers:
KengaRu [80]3 years ago
6 0
Given a point on the xy-plane, a refrection across the y axis will change the sign of the x-value of the point.
For example, given a point (x, y) on the xy-plane, a refrection across the y-axis will transform the point to (-x, y)

Thus, give a triangle ABC <span>with vertices A(–3, 5), B(–2, 2), and C(–4, 3), reflected across the y-axis, the image of the triangle will have vertices which will have the signs on the x-values of the original triangle changed.
Thus, the vertices of the image will be A'(3, 5), B'(2, 2), and C'(4, 3).

Therefore, given that a student determined one of the vertices on the image to be (2, 2). It can be seen that the student performed the refrection correctly.
</span>
SpyIntel [72]3 years ago
4 0

Answer: A. The student performed the reflection correctly.

Step-by-step explanation:

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Step-by-step explanation:

Using the small angle formula

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What is the difference of the rational expressions below? 13x/5 - 4x/5
salantis [7]
<span>13x/5 - 4x/5
</span> What you must do in this case is a sum of fractions.
 Step 1:
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 Step 3:
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tensa zangetsu [6.8K]
None of the answers are correct
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(x+3)(x+3) + 10
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Jada made a model of the Space Needle in Seattle for a science project. She used a scale of 2 inches = 55 feet. If her project i
Pie

You can set up a proportion like

"scale for inches" : "scale for feet" = "actual inches" : "actual feet"

Plugging the numbers, you have

2\div 55 = 22\div x

Now, you can either solve this proportion by x, or simply realize that you can start from the "2 inches = 55 feet" scale, and multiply both sides by 11 to get that 22 inches are

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