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Q: Is it always true a line can be projected onto a line?
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What is true of a real image?

A real image is formed by the actual intersection of light rays and can be captured on a screen. It is always inverted compared to the object and can be projected onto a surface.


What is true of a virtual image?

A virtual image is formed where light rays appear to converge but do not actually intersect. It cannot be projected onto a screen and is always upright.


Real images can be projected onto a screen?

Real images are formed when light rays converge at a specific point. These images can be projected onto a screen by passing the converging light rays through a lens to focus them. The screen then displays the image that is produced by the focused light rays.


Which of the following is true of a real image?

A real image is formed when light rays actually converge at a point either in front of or behind a mirror or lens. Real images are always inverted and can be projected onto a screen.


When a point is reflected over a horizontal line the x coordinate stays the same is that always true sometimes true or never true?

always true


Do Through a point not on a line one and only one line always can be drawn parallel to the given line?

True


Is reflection always an isometry?

No. While it is true for reflection in a straight line, it is not true for other reflections.


Will what you say about the line always be true in that situaton?

Unanswerable in current form. Which line? What situation? What was said about it?


Is true of a real image?

a real image can be projected


Which is always true about a bisector of BC?

It Separates BC (Line on top) into two congruent line segments.


Why is a true-length line always parallel to an adjacent reference-plane line?

You can see all the points equidistant


Is it true that three points are always contained in exactly one plane?

3 points must always be contained in one plane, as 2 make a line, it makes no difference as to where the third point is, it will exist in the same plane in the two. Aside from all three points being in a line, this is always true.