Is true
There are one or infinitely many points.
To determine the plane that contains points E, F, and G, we need to know their specific coordinates or how they are related in a geometric context. If these points are not collinear, they define a unique plane in three-dimensional space. If they are collinear, they do not define a plane by themselves. Please provide additional information about the points for a precise answer.
To determine the four segments that are perpendicular to plane ABFE, we need to identify lines or segments that intersect the plane at a right angle. Typically, these segments would extend vertically from points on the plane ABFE. For example, if points A, B, F, and E define the corners of the plane, then segments from points A, B, F, and E going straight up or down would be perpendicular to the plane. Additionally, any segment drawn from a point not on the plane directly towards the plane at a right angle would also be considered perpendicular.
No. A line can be contained by many, many planes, Picture this, A rectangle with corners - going clockwise - A, B, C and D is the screen of your computer. This is a plane figure. 1 inch away from it a line runs from A1 to C1. The line is parallel to the plane. Now, take a sheet of paper with corners E, F, G and H, and place corner E at corner A of the screen, and place corner F at corner C of the screen. The Line AI is now 'contained' in the plane EFGH. and EFGH is perpendicular to ABCD.
The roots of an equation of the form y = f(x), are those values of x for which y = 0. If plotted on the coordinate plane, these are the points where the graph of y against x crosses (or touches) the x axis.
Is true
Is true
True. If points F and G are contained in a plane, then any line, segment, or avenue defined by those points must also lie entirely within that plane. A plane is defined as a flat, two-dimensional surface extending infinitely in all directions, and any geometric entities formed by points in that plane will also reside within it.
There are one or infinitely many points.
To determine the plane that contains points E, F, and G, we need to know their specific coordinates or how they are related in a geometric context. If these points are not collinear, they define a unique plane in three-dimensional space. If they are collinear, they do not define a plane by themselves. Please provide additional information about the points for a precise answer.
To determine the four segments that are perpendicular to plane ABFE, we need to identify lines or segments that intersect the plane at a right angle. Typically, these segments would extend vertically from points on the plane ABFE. For example, if points A, B, F, and E define the corners of the plane, then segments from points A, B, F, and E going straight up or down would be perpendicular to the plane. Additionally, any segment drawn from a point not on the plane directly towards the plane at a right angle would also be considered perpendicular.
No. A line can be contained by many, many planes, Picture this, A rectangle with corners - going clockwise - A, B, C and D is the screen of your computer. This is a plane figure. 1 inch away from it a line runs from A1 to C1. The line is parallel to the plane. Now, take a sheet of paper with corners E, F, G and H, and place corner E at corner A of the screen, and place corner F at corner C of the screen. The Line AI is now 'contained' in the plane EFGH. and EFGH is perpendicular to ABCD.
Depends entirely on what 'F' is.
the set f all points of the plane which lie either on the circle or inside the circle form the circular region
No, seat F on a plane is typically not a window seat.
Both RC plane are awsome because they are both planes.
The letter "F" is worth 4 points in Scrabble.