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Setler79 [48]
2 years ago
8

Plot ΔABC on graph paper with points A(3,3), B(1,1), and C(6,1). Reflect ΔABC by multiplying the y-coordinates of the vertices b

y −1. Then use the function (x,y)→(x−6,y−3) to translate the resulting triangle. Name the coordinates of the vertices of the result.
Question 3 options:

A'(-3,3), B'(-1,1), C'(-1,6)


A'(-6,-3), B'(-4,-5), C'(-4,0)


A'(3,-3), B'(1,-1), C'(6,-1)


A'(-3,-6), B'(-5,-4), C'(0,-4)


Plot ΔABC on graph paper with points A(10,4), B(-1,1), and C(4,2). Reflect ΔABC by multiplying the x-coordinates of the vertices by −1. Then use the function (x,y)→(x−5,y+4) to translate the resulting triangle. Name the coordinates of the vertices of the result.

Question 4 options:

A'(-4,-10), B'(-1,1), C'(-2,-4)


A'(-8,15), B'(-5,4), C'(-6,1)


A'(-10,4), B'(1,1), C'(-4,2)


A'(-15,8), B'(-4,5), C'(-9,6)
Mathematics
1 answer:
MAXImum [283]2 years ago
6 0

Answer:

First one would be D (( A'(-3,-6), B'(-5,-4), C'(0,-4) ))

The second would be D (( A'(-15,8), B'(-4,5), C'(-9,6) )) as well

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Use a table of signs to solve the inequality
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The interval of the provided inequality expression is -5/9 to the infinity [(-5/9),∞) using the table of signs to solve the inequality.

<h3>What is the inequality equation?</h3>

Inequality equation is the equation in which the two expressions are compared with greater than, less than or other inequality signs.

The inequality given in the problem is,

4x + \dfrac{5}{9} - 3x \geq 0

Simplify the equation first by adding the same terms,

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Now in this case, if the value x is ranges from -5/9 to infinity.

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