The sum of all four interior angles in a quadrilateral must be 360, so the answer would be:
360 - 54 - 25 - 99 = 182
90 degrees
It is: 360-80-120-65 = 95 degrees which is the 4th angle
80 The angles in a quadrilateral add up to 360 degrees. So if 3 angles = 280 the fourth angle is 360-280 = 80
The sum of the interior angles of a quadrilateral is 360 degrees. If three of the angles are right angles, that is, of 90 degrees each, the the fourth must be 90 degrees. So you can have a quadrilateral with three right angles but its fourth angle will also be a right angle. So exactly 3 right angles is not possible.
To find the measurement of the fourth angle in a quadrilateral when three angles are given, you can use the property that the sum of all angles in a quadrilateral is always 360 degrees. Given that the three angles are 90, 145, and 78 degrees, you can add these together and subtract the sum from 360 to find the measurement of the fourth angle. Therefore, the fourth angle would be 360 - (90 + 145 + 78) = 47 degrees.
In a quadrilateral, three of the angles are obtuse. Which of the following could not be the angle measure of the fourth angle? 60° 90° 40° 20°
50 degrees (360 degrees in a quadrilateral)
125°
160 degrees
It is: 47 degrees
4
It is 360 degrees minus the sum of the other three angles.
Subtract the (sum of the other three angles) from 360.
The 4th angle is: 360-90-145-78 = 47 degrees
80 degree
a quadrilateral can have from 0 to 4 right angles. But it can't have exactly three right angles. The interior angles of a quadrilateral sum to 360 degrees. If it had three right angles and x were the measure of the fourth angle: 3*90+x=360 x=360-270=90 So if it has three right angles, the fourth angle would be a right angle as well.
360 minus the sum of the other three.