A line segment is sometimes/never/always similar to another line segment, because we can sometimes/never/always map one onto the other using only dilations and rigid transformations.

The dilatation is indeed a group of Non-Transformation that alters the structure of our original object. It can, for example, scale our object to make it larger. Able to produce sufficient by dilatation are comparable.

so "A line is always comparable to some other reference line since they can be mapped into each other using only dilatation and rigid rotations".

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"always" for both

A line segment is always similar to another line segment, because we can always map one onto the other using only dilations and rigid transformations.

Explanation:

A dilation is where we grow or shrink an object. In this case, it would be lengthening or shortening a line. We can dilate any line to get it to any desired length we want. Then to make sure it matches up perfectly with the other line, we can perform translations (aka shifting) and rotations.

In other words, if we have four points A,B,C,D then it is possible to use dilations and rigid transformations to map points A,B to points C,D. The first segment AB would map to segment CD.

savings account is an account only used for saving money. this acts as an emergency source of funding for an individual. answer a would result in the money in his account to grow as it specifically states that interest is compounded daily at the rate of 2%

step-by-step explanation:

step-by-step explanation:

for volume, add base x height x width