310
310
310
30 degrees
Since there is no information on any length it is not possible to answer the question.
The measure of the angle is the number of degrees in this case.
30 degrees
310
310
30
30 degrees
Since there is no information on any length it is not possible to answer the question.
The measure of the angle is the number of degrees in this case.
To determine the measure of angle ( \angle 3 ), we need more context about the relationship between arc ( gbd ) and angle ( \angle 3 ). If ( \angle 3 ) is an inscribed angle that subtends arc ( gbd ), then its measure would be half of the arc's measure. Therefore, if arc ( gbd ) measures 280 degrees, ( \angle 3 ) would measure ( 140 ) degrees.
If the measure of minor arc AC is 96 degrees, then the measure of angle ABC, which is inscribed in the circle and subtends arc AC, can be found using the inscribed angle theorem. This theorem states that the measure of an inscribed angle is half the measure of the arc it subtends. Therefore, the measure of angle ABC is 96 degrees / 2 = 48 degrees.
30 degrees
In a circle, the measure of an angle formed by a chord and a tangent at a point on the circle is half the measure of the intercepted arc. Since segment DC is a diameter, angle DAB is an inscribed angle that intercepts arc DB. Therefore, the measure of arc DB is twice the measure of angle DAB, which is 68 degrees. Since arc BC is the remainder of the circle, arc BC measures 360 degrees - 68 degrees = 292 degrees.
45 degrees :)