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bija089 [108]
2 years ago
11

Quadrilateral ABCD has the following coordinates: A(-6,3) B(-4,5) C(-1,6) and D(-3,2) and

Mathematics
1 answer:
Vitek1552 [10]2 years ago
8 0

The translation rule that maps point D' to D" is (x + 3, y) and  the coordinate of point A" is (9,3)

<h3>How to determine the translation rule?</h3>

The coordinates are given as:

A(-6,3) B(-4,5) C(-1,6) and D(-3,2)

When reflected across the y-axis, the transformation rule is:

(x,y) -> (-x,y)

So, we have:

A' = (6,3)

D' = (3,2)

Point D" on the grid is (6,2).

This means that the translation rule that maps both point is (x + 3, y)

<h3>The coordinates of point A</h3>

In (a), we have:

A' = (6,3)

Using the translation rule (x + 3, y), we have:

A" = (6 + 3,3)

A" = (9,3)

Hence, the coordinate of point A" is (9,3)

Read more about transformation at:

brainly.com/question/4289712

#SPJ1

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PilotLPTM [1.2K]

The solution to the expression 3(5-\frac{1}{6} x)+\frac{1}{8}(32+6x)+7.3x -5*0.05x is 27.03

<h3>What is an equation?</h3>

An equation is an expression that shows the relationship between two or more variables and numbers.

The expression is given as:

3(5-\frac{1}{6} x)+\frac{1}{8}(32+6x)+7.3x -5*0.05x\\\\When \ x=1\frac{1}{10}=\frac{11}{10}  \\\\=3(5-\frac{1}{6} *\frac{11}{10} )+\frac{1}{8}(32+6(\frac{11}{10} ))+7.3(\frac{11}{10} ) -5*0.05(\frac{11}{10} )\\\\=27.03

The solution to the expression 3(5-\frac{1}{6} x)+\frac{1}{8}(32+6x)+7.3x -5*0.05x is 27.03

Find out more on equation at: brainly.com/question/13763238

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2 years ago
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IRINA_888 [86]
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Answer:

66,000

Step-by-step explanation:

If a relation is linear, then for equal changes in x there are equal changes in y. If in 1 year the population increases by 8,000, then in any 1-year period, the population will also increase 8,000. The population started at 50,000. In 1 year, it became 50,000 + 8,000 = 58,000. At the end of the second year, it will have increased by another 8,000. 58,000 + 8,000 = 66,000.

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dalvyx [7]
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1) Distribute
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3)Subtraction property of equality
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Thats your answer!
Enjoy middle school while you still can!
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