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Q: A baseball field has four bases that form the shape of a quadrilateral. If someone invented a new game similar to baseball that had an extra base in the field what type of polygon would the bases form?
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Related questions

Are trapezoids similar?

It is a quadrilateral having neither pair of sides parallel. Or as a four sided polygon, two sides are parallel and two are not


Which quadrilateral and triangles are always similar?

None. A quadrilateral cannot be similar to any triangle.


What is a similar polygon?

There cannot be a similar polygon by itself. One polygon is similar to another if all of their corresponding angles are equal. This requires that the lengths of corresponding sides are in the same ratio: that is, if one polygon is a dilation of the other.


Why two polygon that are similar to a third polygon must be similar to each other?

You have to think that if two are similar, the other must also be similar in order for it to be similar


What polygon is similar to every other polygon of the same name?

square and rhombus


What are congruent polygon and what are similar polygon?

well now beause they are facing the face bue


What type of polygon is always similar to any other of the same type of polygon?

Square


Who played baseball in 1692?

No one. Baseball, as we know it, was invented in the mid-1800s and evolved from several other similar games.


What kind of polygon is an equilateral triangle and a square?

similar


How are perimeter and area similar?

they are similar because you can use them both in any shape that is a polygon


What is a equilateral polygon?

In geometry, an equilateral polygon is a polygon which has all sides of the same length. For instance, an equilateral triangle is a triangle of equal edge lengths. All equilateral triangles are similar to each other, and have 60 degree internal angles. : Any equilateral quadrilateral is a rhombus, which includes the square. : An equilateral polygon which is cyclic (its vertices are on a circle) is a regular polygon. Not all equilateral polygons are convex: all equilateral polygons with more than four sides, such as the pentagon, can be concave. Viviani's theorem holds for equiangular polygons (and also holds for equilateral ones): : The sum of distances from a point to the side lines of an equiangular [or equilateral] polygon does not depend on the point and is that polygon's invariant.


Can a quadrilateral have each of 4 angles a different measure?

Yes, be it a common convex quadrilateral or a concave quadrilateral. For a convex quadrilateral, the most obvious example is a irregular trapezium, where the upper base and the lower base are of different length, and the slanted sides are of different length. It is similar for a concave quadrilateral.