Getting bigger. Dilation factor of 2, then it would get twice the size.
It is increasing the size.
no
In mathematics, dilation refers to a transformation that alters the size of a geometric figure while keeping its shape and proportions intact. It involves scaling the figure up or down from a fixed point known as the center of dilation, using a scale factor that determines how much the figure is enlarged or reduced. Dilation can be applied in various contexts, including geometry and coordinate transformations.
It refers to the inside - as in normal usage of the word.
The term for imperfect dilation is "hypodilation." It refers to a condition where dilation does not occur fully or adequately, which can affect various physiological functions, such as the dilation of blood vessels or pupils.
It is increasing the size.
no
short word for meter
In mathematics, dilation refers to a transformation that alters the size of a geometric figure while keeping its shape and proportions intact. It involves scaling the figure up or down from a fixed point known as the center of dilation, using a scale factor that determines how much the figure is enlarged or reduced. Dilation can be applied in various contexts, including geometry and coordinate transformations.
The word root for dilation of an artery is "vaso-" or "vas-" as in vasodilation.
It refers to the inside - as in normal usage of the word.
conclusion in geometry means the answer that you and your group came up to and that is what the word conclusion means in geometry.
The term for imperfect dilation is "hypodilation." It refers to a condition where dilation does not occur fully or adequately, which can affect various physiological functions, such as the dilation of blood vessels or pupils.
To increase in size. You use the dilation property in coordinative graphs.
Yes, when you enlarge an image on a photocopy machine, it can be considered a dilation. Dilation in geometry refers to the transformation that changes the size of a figure while maintaining its shape and proportions. In the case of photocopying, the enlarged image retains the same shape and relative dimensions as the original, making it an example of dilation.
Mean Absolute Deviation
dilation