It is the average of the bases.
Yes
It is 20 units.
A trapezoid midsegment is parallel to the set of parallel lines in a trapezoid and is equal to the average of the lengths of the bases
It is (7 + 15)/2 = 11 units of length.
Yes. The midsection is equal to the average of the two bases.
No, the length of the midsegment of a trapezoid is equal to the average of the lengths of the bases. The sum of the lengths of the bases would typically yield a longer length than the midsegment.
Yes
It is 20 units.
A trapezoid midsegment is parallel to the set of parallel lines in a trapezoid and is equal to the average of the lengths of the bases
It is (7 + 15)/2 = 11 units of length.
Yes. The midsection is equal to the average of the two bases.
To find the midpoint of a trapezoid, first identify the two parallel bases. Measure the lengths of both bases and calculate their midpoints by averaging the coordinates of their endpoints. The midpoint of the trapezoid can then be determined by drawing a line segment connecting these two midpoints, which will be parallel to the bases and represent the trapezoid's midsegment. This midsegment can also be used to find the height or other geometric properties of the trapezoid.
Yes but the parallel bases are of different lengths
No, it is not.
The Trapezoid midsegment conjecture- the midsegment of a trapezoid is parallel to the bases and is equal to the length to the average of the lengths of the bases. This is Some what Algebra....... what you do is take your length 90 and midsegment 85 into a prob like this (90+X)/2=85 times by two on both sides to cancel out the two. after that you end up with 90+X=85 next you have to "isolate" the X by subtracting 90 from both sides you would get 90+X=85 -90 -90 to get X= -5 the other side would be -5 so it doesnt work to check it plug the number back into the equation (90+-5)/2=85
28.5
28.5