Name: Date Topic : Dilation and similarity Worksheet 1 1. Under a dilation of scale factor 3 with the center at the origin, if C (6, 9), what will be the coordinates of the point C? 2. What is the.

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  2. Review the form sections carefully. Each section covers different questions related to dilations and similarities in geometry.
  3. Start by entering your name and the date at the designated fields at the top of the worksheet.
  4. Proceed to question one. For each question related to dilations, you will either calculate the new coordinates of a dilated point or determine the scale factor based on the provided points.
  5. Fill in your answers directly below each question. Ensure each answer is clear and corresponds correctly to the question asked.
  6. Continue through each question, applying the same process of calculation and entering your responses.
  7. Once all questions are completed, review your answers for accuracy.
  8. At the end of the form, you will have options to save your changes, download the completed form, print it, or share it for further needs.

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How to do dilations and similarity?

2:31 9:56 Notice. I have quadrilateral a and TS. And quadrilateral a prime and prime T prime s prime appearsMoreNotice. I have quadrilateral a and TS. And quadrilateral a prime and prime T prime s prime appears to be the same shape. But just smaller. So can you find that center of dilation. Remember.

The basic formula to find the scale factor of a dilated figure is: Scale factor = Dimension of the new shape ÷ Dimension of the original shape.

The basic formula to find the scale factor of a dilated figure is: Scale factor = Dimension of the new shape ÷ Dimension of the original shape.

2:57 6:30 Now. Negative 4 times 2 is equal to negative 8. 1 times 2 is just 2 3 times 2 is equal to positive 6MoreNow. Negative 4 times 2 is equal to negative 8. 1 times 2 is just 2 3 times 2 is equal to positive 6. 2 times 2 is equal to 4. Again.

Given a point on the pre-image, ( x 1 , y 1 ) , and a corresponding point on the dilated image, ( x 2 , y 2 ) , and the scale factor, , the location of the center of dilation, ( x o , y o ) is ( x o = k x 1 − x 2 k − 1 , y o = k y 1 − y 2 k − 1 ) .

Dilation is a transformation of scaling that requires a center of scaling and a factor of scaling. Similarity is a relationship between two figures when there is a special transformation that transforms one figure into another. This transformation can include any combination of rotation, shift and dilation.

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