Each minute space occupies 6 degrees and so 24*6 = 144 degrees or try using a protractor for a more accurate measurement
In a situation involving parallel lines and a transversal, the measure of angle 4 can be determined based on its relationship to other angles formed by the transversal. If angle 4 is an alternate interior angle to another angle (for example, angle 3), then angle 4 will be equal to that angle. If angle 4 is a corresponding angle to another angle (e.g., angle 1), it will also be equal. To find the exact measure, you would need the measure of one of the related angles or additional information.
60 degrees
twice if you're looking for exact right angles
What is this "this" you are talking about? The word "this" is not an angle, it's a word, a demonstrative determinative, to be exact.
To determine the measure of angle ( e ) in the given diagram where ( de ) and ( ef ) are tangent to circle ( o ), we can use the property that the angles formed between a tangent and a radius at the point of tangency are right angles. Therefore, if ( de ) and ( ef ) are both tangents to the circle, then the measure of angle ( e ) would typically be ( 90^\circ ). However, without specific angle values or additional information about the diagram, the exact measure cannot be determined.
An obtuse angle. A right angle has an exact measure of 90 degrees; an obtuse angle has a measure greater than 90 degrees.
In a situation involving parallel lines and a transversal, the measure of angle 4 can be determined based on its relationship to other angles formed by the transversal. If angle 4 is an alternate interior angle to another angle (for example, angle 3), then angle 4 will be equal to that angle. If angle 4 is a corresponding angle to another angle (e.g., angle 1), it will also be equal. To find the exact measure, you would need the measure of one of the related angles or additional information.
60 degrees
twice if you're looking for exact right angles
An acute angle is any angle that is between 0° and 90°.At the exact hour mark, the minute hand is always at the 12.And so, the hours where the clock form an acute angle are:1 o'clock2 o'clock10 o'clock11 o'clockThus, there are 4 hours.
What is this "this" you are talking about? The word "this" is not an angle, it's a word, a demonstrative determinative, to be exact.
an acute angle doesn't have an exact measurement, but it is lower than 90 degrees. So any angle below 90 degrees is an acute.
To determine the measure of angle ( e ) in the given diagram where ( de ) and ( ef ) are tangent to circle ( o ), we can use the property that the angles formed between a tangent and a radius at the point of tangency are right angles. Therefore, if ( de ) and ( ef ) are both tangents to the circle, then the measure of angle ( e ) would typically be ( 90^\circ ). However, without specific angle values or additional information about the diagram, the exact measure cannot be determined.
The measure of a straight angle is 180 degrees, and the measure of an acute angle is less than 90 degrees. Therefore, the sum of a straight angle and an acute angle will always be greater than the measure of two obtuse angles, as the sum of two obtuse angles will always be greater than 180 degrees. In mathematical terms, 180 + x > 180 + 2y, where x is the acute angle and y is the measure of an obtuse angle.
If the measure of angle A is 90 degrees, then it is classified as a right angle. Right angles are characterized by their exact measurement of 90 degrees, and they are commonly found in various geometric shapes, such as squares and rectangles.
On a non-military clock (civil, 12-hour) . . .-- The hour-hand is moving 360 degrees in 12 hours = 30 degrees per hour.3:20 is 31/3 hours past noon, so the hour-hand has moved 10/3 x 30 = 100 degrees.-- The minute-hand is moving 360 degrees per hour. So it starts at zero at thebeginning of each hour, and after 1/3 of the hour, it has moved 360/3 = 120 degrees.-- The angle between them at 3:20 is [ 120 - 100 ] = 20 degrees.
The angle point of a scriber typically refers to the angle formed between the two legs of the scriber, which is often around 60 degrees. This angle allows for precise marking and measuring on surfaces. However, the exact angle can vary depending on the design and intended use of the scriber.