The sum of the internal angles of a hexagon is (6-2)*180 = 720 degrees The four given angles add up to 53 + 126 + 89 + 117 = 385 degrees So the remaining two add up to 335 degrees.
The other two angles each measure 90 degrees
The sum of the internal angles of a hexagon is (6-2)*180 = 4*180 = 720 degrees. So, if 5 angles add to 690 deg, the remaining one is 720-690 = 30 degrees.
63,117,117
You measure angles from either side of the protractor. One set of numbers measures from the left side, the other measures from the right side.
In a parallelogram, opposite angles are equal in measure. Therefore, the angle opposite the 37-degree angle will also measure 37 degrees. The sum of the interior angles of any quadrilateral is always 360 degrees. Since opposite angles in a parallelogram are equal, the other two angles will also measure 37 degrees each.
55 degrees
64 degrees because the total of the angles has to equal 360 degrees for it to be a hexagon.
All acute angles measure 50 degrees. All obtuse angles are supplementary to the acute angles, so they measure 130 degrees.
The other two angles each measure 90 degrees
The sum of the internal angles of a hexagon is (6-2)*180 = 4*180 = 720 degrees. So, if 5 angles add to 690 deg, the remaining one is 720-690 = 30 degrees.
They have equal measures.
A hexagon cannot have a sum. There can be the sum of its interior angles, its exterior angles, its side lengths, its area (and that of some other area), or other characteristics, but not of a hexagon.
There are only 4 possible numbers which could be measures of the angles for the quadrilateral. Each of the infinitely many other measures, such as 36.57 degrees, could NOT be the measure.
165 degrees.
165
It is impossible to do this. The measures of all of the interior angles in a hexagon add up to 360 degrees, so for there to be four right angles the other two angles would have to be zero, which isn't possible. Visit the Related Link below for an image. The right angles in this image are numbered. Remember that hexagons are six-sided polygons.
the answer is 22,97