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Marizza181 [45]
2 years ago
8

a diamond figure has vertices with coordinates at (-5,-4), (-3,_2 ) (-1,-4),and (-3,-6). if the figure is translated 3 unites ri

ght and 8 unites up, what are the coordinates of the vertices of the image?
Mathematics
1 answer:
kirza4 [7]2 years ago
4 0

The coordinates of the vertices of the image after transformation is; (-8, 4), (-6, 10), (-4, 4) and (-6, 2)

<h3>How to carry out transformations?</h3>

When we translate an object to the right, it means that we subtract the number of units of translation from the variable x. Applying this to our coordinates with translation of 3 units to the right gives;

(-5 - 3,-4), (-3 - 3, 2 ) (-1 - 3,-4),and (-3 - 3,-6)

⇒ (-8, -4), (-6, 2), (-4, -4) and (-6, -6)

Translation upwards means to add the number of units of translation to the y variable and in this question, we have;

(-8, -4 + 8), (-6, 2 + 8), (-4, -4 + 8) and (-6, -6 + 8)

⇒ (-8, 4), (-6, 10), (-4, 4) and (-6, 2)

Read more about Transformations at; brainly.com/question/4289712

#SPJ1

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which of the following must describe an irrational number? (1pt) a number with a nonterminating decimal expansion a number with
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a number with a non repeating and non terminating decimal expansion.

Step-by-step explanation:

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A group of children, adults, and senior citizens attended three different art exhibits that have different ticket prices for eac
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Answer:

Option D) c = 100, a = 50, s = 20

Step-by-step explanation:

we have

6c + 7a + 2s = 990  -----> equation A

3c + 3a + 4s = 430  -----> equation B

2c + 4a + 4s = 480 ----> equation C

Isolate variable s in equation A

2s = 990 -6c-7a  

s=495-3c-3.5a -----> equation D

Substitute equation D in equation B and in equation C

3c + 3a + 4(495-3c-3.5a) = 430

3c + 3a +1,980-12c-14a= 430

-9c-11a=-1,550 -----> equation E

2c + 4a + 4(495-3c-3.5a) = 480

2c+4a+1,980-12c-14a=480

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Solve the system of equations E and F by graphing

using a graphing tool

Let

The variable c -----> the x-axis

The variable a ----> the y-axis

The solution is the point (50,100)

see the attached figure

so

c=50, a=100  

Find the value of s

s=495-3(50)-3.5(100)=-5 -----> is not make sense

therefore

Let

The variable c -----> the y-axis

The variable a ----> the x-axis

The solution is the point (50,100)

so

a=50, c=100  

Find the value of s

s=495-3(100)-3.5(50)=20

therefore

The solution is

c=100,a=50,s=20

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Solution with step by step explanation is the image attached below

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