That depends on how many letters are in the answer.
Lines that never intersect. The Y-coordinate of the point where the a line crosses the Y-axis.
As far as I know, 3-4 introductory lines. 4-5 factors related to the question in detail. (About 6-7 lines each).
The school subject that has 8 letters is "Geometry." Geometry is a branch of mathematics that deals with the properties and relationships of points, lines, angles, surfaces, and solids. It is a fundamental subject in mathematics that explores spatial relationships and shapes.
You have to make 4 straight lines starting in the top left corner and change all the dots to green by the end of it. See related link for screenshots.
the two adjacent angles formed by the intersecting lines will equal 180 degrees.
corresponding angles are equal and alternate angles are equal
Vertical angles are equal in measure and are formed when two lines intersect. Complementary angles, on the other hand, add up to a total of 90 degrees. They are not directly related, but if two lines intersect and form vertical angles, then the angles adjacent to the vertical angles will be complementary.
No. The non-vertical angles need not be related to one another in any way.
perpendicular. this means the intersection forms 4 right angles (90 degrees)
When two lines intersect, the angles across from each other are called vertically opposite angles, or just opposite angles. Opposite angles are equal to one another. See 'related links' below.
Cubism is related to maths because of the usage of geometric shapes, angles, and lines in the making of the art.
No, angles are a geometric concept related to the rotation between two lines. They do not have the ability to protect us.
A trapezoid, although not all trapezoids will have two right angles. See the related link for a picture.
bro angles hav lines in em
Perpendicular lines meet at right angles
The answer depends on the context. Angles are related in many ways: parallel lines, angles at a point, angles in a polygon - all impose constraints on angles from which their measure may be determined.