Not too sure of your question but the area of a trapezoid is:- 0.5*(sum of parallel sides)*height
Hope the given formula helps you
Given the median and trapezoid MOPN, what is the value of x?
In order to answer that question, we need to see the drawing. Without it, we don't know how 'x' is related to the trapezoid.
No, never. A trapezoid may have diagonals of equal length (isosceles trapezoid), but they do not intersect at their midpoints.Draw the diagonals of a trapezoid, for example, an isosceles trapezoid, thereby creating 4 triangles inside the trapezoid. Now assume the diagonals do bisect each other. The congruent corresponding sides of the top and bottom triangles with the included vertical angle would make the triangles congruent by the side-angle-side theorem. But this is a contradiction since the respective bases of the triangles, forming the top and bottom of the trapezoid are, of course, not equal. Therefore, the triangles cannot be congruent. Hence, we have given proof by contradiction that diagonals in a trapezoid cannot bisect each other.
You would need more information than a given side but the 4 interior angles of a trapezoid add up to 360 degrees
The answer is given below.
Given the median and trapezoid MOPN, what is the value of x?
In order to answer that question, we need to see the drawing. Without it, we don't know how 'x' is related to the trapezoid.
To solve for the dimensions of an isosceles trapezoid when the median is given, first recall that the median (or midsegment) of an isosceles trapezoid is the average of the lengths of the two parallel bases. If the median is ( m ) and the lengths of the bases are ( a ) and ( b ), then the relationship can be expressed as ( m = \frac{a + b}{2} ). You can use this equation to find one base if the other is known, or to establish relationships between the bases if additional information is provided. Additionally, you can apply properties of the trapezoid and the Pythagorean theorem to find heights or side lengths if needed.
You arrange all of the numbers in a given set from least to greatest. The median number is the one in the middle. If there is an even number in the set, the median is the average of the two middle numbers.
The median is the middle number of any given set when they are in order, least to greatest. If there is an even number of values, the median is the average of the middle two. Ex. (10, 17, 20, 45, 68) The median is 20.
The median is the middle number of any given set when they are in order, least to greatest. If there is an even number of values, the median is the average of the middle two. Ex. (10, 17, 20, 45, 68) The median is 20.
The median is the middle number of any given set when they are in order, least to greatest. If there is an even number of values, the median is the average of the middle two.
The median is the middle number of any given set when they are in order, least to greatest. If there is an even number of values, the median is the average of the middle two. Ex. (10, 17, 20, 45, 68) The median is 20.
The median is the middle number of any given set when they are in order, least to greatest. If there is an even number of values, the median is the average of the middle two. Ex. (10, 17, 20, 45, 68) The median is 20.
The median is the middle number of any given set when they are in order, least to greatest. If there is an even number of values, the median is the average of the middle two.
Since EF is a median, it will bisect side AD. Therefore, x = DC. In trapezoid ABCD, the bases are side AD and side BC. However, from the information given, we cannot determine the value of x without additional details.
The median is the middle number of any given set when they are in order, least to greatest. If there is an even number of values, the median is the average of the middle two. It tells you that half the members of the set are greater than it and half are less than it.