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sineoko [7]
3 years ago
5

To describe a sequence of transformations that maps triangle ABC onto triangle A"B"C", a student starts with a reflection over t

he x-axis. How should the student complete the sequence of transformations to map triangle ABC onto triangle A"B"C"?

Mathematics
2 answers:
inysia [295]3 years ago
6 0

Answer:

To describe a sequence of transformations that maps triangle ABC onto triangle A"B"C", a student starts with a reflection over the x-axis. The student student complete the sequence of transformations to map triangle ABC to triangle A"B"C" is by translating the figure 2 units to the right. Translate the figure 6 units up.

OLga [1]3 years ago
6 0

Answer:

  • 1. Reflection over x-axis
  • 2. Translation 6 units up and 2 units right

Step-by-step explanation:

<u>The triangle ABC transforms per steps below:</u>

  • 1. Reflection over x-axis
  • 2. Translation 6 units up and 2 units right

<u>Using coordinates of one point - A(1, 9) </u>

  • 1. A(1, 9) → A'(1, -9)
  • 2. A'(1, -9) → A''(1 + 2, -9 + 6) = (3, -3)

Other points experience same transformation

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The following three shapes are based only on squares, semicircles, and quarter circles. Find the perimeter and the area of each
bixtya [17]
When we divide the figure in four parts, we obtain four squares with its sides of 5 centimeters of lenght, with quarter circles (two) in each one of them. The limits of the shadded area are arcs of cirncunference

 To calculate the area of the shadded part, we must choose one square of 5cmx5cm and divide it in 3 sectors:

 a: the area below the shaded area.
 b: the area above the shaded area.
 c: the shaded area.

 The area of the square (As) is:
 As=L²  
 As=(5 cm)²
 As=25 cm²

 The area of a circunference is: A=πR² (R:radio), but we want the area of the quarter circle, so we must use A=1/4(πR²), to calculate the area of the sectors a+c:
 A(a+c)=1/4(π(5)²)
 A(a+c)=25π/4

 The area of the sector "b" is:
 Ab=As-A(a+c)
 Ab=25-25π/4
 Ab=25(1-π/4)

 The area of the sector a+b, is:
 A(a+b)=2Ab
 A(a+b)=2x25(1-π/4)
 A(a+b)=50(1-π/4)

 Then, the shadded area (Sector c) is:
 Ac=As-A(a+b)
 Ac=25-50(1-π/4)
 Ac=25-(50-50π/4)
 Ac=25-50+50π/4
 Ac=(50π/4)-25
 Ac=(25π/2)-25
 Ac=25(π/2-1)

 The area of each shaded part is: 25(π/2-1)

 To calculate the perimeter of a shaded part, we must remember that the perimeter of a circunference is: P=2πR. If we want the perimeter of a quarter circle we must use: P= 2πR/4. But there is two quarter circles in the square of 5cmx5cm, so the perimeter of the shaded area is:

 P=2(2πR/4)
 P=4πR/4
 P=πR
 P=5π

 The perimeter of each shaded part is: 5π
 
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Which of the following is a rational number?
vampirchik [111]

Answer:

The answer is B

7 0
4 years ago
Read 2 more answers
Name
tankabanditka [31]

Answer:

1. ¹⁰/₁₂ and ⅚;

2. ⁸/₁₂ and ⁴/₆;

3. ⁶/₁₂ and ³/₆

Step-by-step explanation:

The question is asking what fractions of 12 are equivalent to fractions of some smaller number.

Derek cut his pizza into 12 slices. Let's say that Ryan cut his into 6 slices.

Scheme 1

Derek eats 10 slices, and Ryan eats 5 (Fig A )

Then Derek has eaten ¹⁰/₁₂ = ⅚ of a pizza and Ryan has eaten ⅚ of a pizza.

They each have ⅙ of a pizza left over.

The fractions here are ¹⁰/₁₂ and ⅚.

Scheme 2

Derek eats 8 slices, and Ryan eats 4 (Fig. B)

Then Derek has eaten ⁸/₁₂ = ⅔ of a pizza and Ryan has eaten ⁴/₆ = ⅔ of a pizza.

They each have ⅓ of a pizza left over.

The fractions here are ⁸/₁₂ and ⁴/₆.

Scheme 3

Derek eats 6 slices, and Ryan eats 3 (Fig. C)

Then Derek has eaten ⁶/₁₂ = ½ of a pizza and Ryan has eaten ³/₆ = ½ of a pizza.

They each have ½ of a pizza left over.

The fractions here are ⁶/₁₂ and ³/₆.

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B. <span>The less one earns, the less likely one is to vote.
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