To find the new coordinates after dilation, you can use the following formula: New x-coordinate = old x-coordinate * scale factor New y-coordinate = old y-coordinate * scale factor

In this case, the old coordinates are4, -8) and the scale factor is 7.

So, the new x-coordinate = 4 * 7 = 28 And the new y-coordinate = -8 * 7 = -56

Therefore, the new coordinates after dilating the point (4, -8) by a factor of 7 are (28, -56).

To find the new coordinates after dilation, you can use the following formula: New x-coordinate = old x-coordinate * scale New y-coordinate = old y-coordinate * scale factor

In this case, the old coordinates are (4, 5) and the scale factor is 3.

So, the new x-coordinate = 4 * 3 = 12 And the new y-coordinate = 5 * 3 = 15

Therefore, the new coordinates after dilating the point (4, 5) by a factor of 3 are (12, 15).

The new coordinates after dilation can be found using the following formula: New x-coordinate = old x-coordinate * scale factor New y-coordinate = old y-coordinate * scale factor

In this case, the old coordinates are (2, 14) and the scale factor is 1/2.

So, the new x-coordinate = 2 * 1/2 = 1 And the new y-coordinate = 14 * 1/2 = 7

Therefore, the new coordinates after dilating the point (2, 14) by a factor of 1/2 are (1, 7).

The new coordinates after dilation can be determined using the formula: New x-coordinate = old x-coordinate * scale factor New y-coordinate = old y-coordinate * scale factor

Given the point (0, -16) and a scale factor of 1/4: New x-coordinate = 0 * 1/4 = 0 New y-coordinate = -16 * 1/4 = -4

Therefore, the new coordinates after dilating the point (0, -16) by a factor of 1/4 are (0, -4).

To find the new coordinates after dilation, you can use the following formula: New-coordinate = old x-coordinate * scale factor New y-coordinate = old y-coordinate * scale factor

In this case, the old coordinates are (-4, 6) and the scale factor is 3.

So, the new x-coordinate = -4 * 3 = -12 And the new y-coordinate = 6 * 3 = 18

Therefore, the new coordinates after dilating the point (-4, 6) by a factor of 3 are (-12, 18).

The new coordinates after dilation can be found using the formula: New x-coordinate = old x-coordinate * scale factor New y-coordinate = old y-coordinate * scale factor

In this case, the old coordinates are (-3, 8) and the scale factor is 2.

So, the new x-coordinate = -3 * 2 = -6 And the new y-coordinate = 8 * 2 = 16

Therefore, the new coordinates after dilating the point (-3, 8) by a factor of 2 are (-6, 16).

You're welcome! If you have any other questions, feel free to ask.

Claro, aquí está una canción sobre las rosas:

(Verse 1) Hoy vi una rosa en el jardín, Tan bonita y llena de colorín. Sus pétalos son como terciopelo, Y su aroma dulce es como un cielo.

(Chorus) Rosa, rosa, tan hermosa, Eres la flor más preciosa. Con tu color tan encantador, Haces feliz mi corazón.

(Verse 2) La rosa es como un sueño de amor, Tan delicada como una canción, Creciendo en el sol brillante, Haciendo mi día radiante.

(Chorus) Rosa, rosa, tan hermosa, Eres la flor más preciosa. Con tu color tan encantador, Haces feliz mi corazón.

(Espero que te guste la canción. ¡Si quieres saber más o cambiar algo, házmelo saber!)

Claro, aquí tienes un piropo podría considerarse cristiano:

"Tu amor brilla en mi vida como la luz del sol en un día despejado, iluminando cada rincón de mi corazón con la gracia de Dios."

Espero que sea de tu agrado. Si hay algo más en lo que pueda ayudarte, no dudes en preguntar.

¡Claro! Aquí tienes un piropo gracioso:

"Si besarte fuera pecado, estaría en el infierno en este momento. ¡Pero qué demonios, pecado nunca se ha sentido tan bien!"

Espero que te saque una sonrisa. Si necesitas algo más, no dudes en pedírmelo.

Por supuesto, aquí tienes otro piropo gracioso:

"¿Crees en el amor a primera vista, o tengo que pasar otra vez por aquí?"

Espero que este piropo te dé una buena risa. Si necesitas más, estaré encantado de ayudarte.

¡Por supuesto! Estoy aquí paraarte. Por favor, dime el tema que te gustaría que te explique y con gusto te proporcionaré una explicación detallada.

A dilation (also known as scaling or enlargement) is a transformation that produces an image that is the same shape as the original, but is a different size.

When a figure is dilated, all of its points are moved away from or toward a fixed point called the center of dilation. The size of the figure is changed by a constant scale factor, which is a positive number. If the scale factor is greater than 1, the figure is enlarged; if the scale factor is between 0 and 1, the figure is reduced.

The key feature of a dilation is that the angles between intersecting lines remain the same in both the original and the dilated figures. However, the lengths of the sides and the distances between points are all multiplied by the same scale factor.

Dilation is a fundamental concept in geometry and is often used to model various transformations in real-world scenarios. If you have any specific questions about dilations or if you'd like to dive deeper into any aspect of the concept, feel free to ask!