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How many planes of symmetry does a rectangle have?
There are 3 planes of symmetry in a rectange.
What 3d shape has 3 planes of symmetry?
A cube has three planes of symmetry.
Allison Bob and Carl are getting ready to pose for a photograph In how many different ways could they line up for the picture?
They could line up in 3! = 3*2*1 = 6 ways.
Intersection of 1 and 2 quadrant is null why?
The intersection of the first and second quadrant on a Cartesian plane is null because the first quadrant consists of points with positive x and y coordinates, while the second quadrant consists of points with negative x and positive y coordinates. There are no points that satisfy both conditions simultaneously, resulting in an empty intersection. This is due to the nature of the coordinate system and the definitions of the quadrants based on the signs of the coordinates.
What is Three points determine a plane?
If you were to have 3 points on the same line, then you would actually not be determining a plane, because there are infinitely many planes that can intersect a given line. But if you have 3 points in the form of the points (or vertices) of a triangle, then you determine a plane in the sense that there is only one possible plane upon which that triangle can be drawn (not including a degenerate triangle, which is equivalent to a line).
Three planes that intersect in a point?
The intersection of three planes is either a point, a line, or there is no intersection if any two of the planes are parallel to each other. This tells us about possible solutions to 3 equations in 3 unknowns. There may be one solution, no solution, or infinite number of solutions.
Can two different planes intersect a line?
Yes, there are three ways that two different planes can intersect a line: 1) Both planes intersect each other, and their intersection forms the line in the system. This system's solution will be infinite and be the line. 2) Both planes intersect the line at two different points. This system is inconsistent, and there is no solution to this system. However, both planes will still be intersecting the same line, albeit at different locations on the line. 3) Both planes intersect each other, but their intersection does NOT form the line in the system. However, if the line in the system intersects the planes' intersection, then they will all intersect a single point. The solution will be finite and be a single point. There are also 3 ways two different planes WON'T both intersect a line. 1) The two planes and the line are all parallel to each other, and none of them intersect each other. 2) The line is parallel to one plane, but intersects the other plane. 3) The same as #2, but now the line is parallel to the other plane and intersects the one plane.
What do 3 planes that intersect in one line look like?
Two planes intersecting could look like an X and then a third one could go right down the middle.
How many points of intersection to make with 3 line segments?
6
What are the points of intersection of the line x -y equals 2 with x squared -4y squared equals 5?
The points of intersection are: (7/3, 1/3) and (3, 1)
What is edges in 3d shapes?
It is the set of points, in 3-dimensional space, defined by the intersection of two planes which define faces of the shape.
Can 3 planes intersect in a line?
yes at different altitudes
Do a plane and a ray intersection form a line?
no 2 points form a line, 3 points form a plane
What are the slope and y intersection of the line y equals -3x - 2?
-5
How many edges in a circle?
An edge is a concept that applies to 3-dimensional objects and is the intersection of two planes that form boundaries of the object. None of these apply to a circle so the answer must be none.
Which does not represent a possible intersection of a line and a right cone with a height 4 cm Is it 3 points 2 points 1 point or a segment?
It's 3. I got it right on the quiz.
Which train is closest to William Street and Wall Street?
The Wall Street station on the 2 and 3 trains (of the 1-2-3, the red line) is at the intersection of Wall and William Streets.
