At two o'clock the hands will form 60 degrees so use a protractor and set the hands at 40 degrees to read out the time which should be nearly two minutes after two because one minute is equals 6 degrees.
To find the smaller angle between the hour hand at 4 and the hour hand at 8 on a clock, we first calculate the angle for each hour mark. Each hour mark represents 30 degrees (360 degrees/12 hours). The angle between 4 and 8 is 4 hours apart, which is 4 × 30 = 120 degrees. Therefore, the smaller angle between 4 and 8 on a clock is 120 degrees.
To find the angle between the hour and minute hands of a clock at 6:50, first calculate the positions of each hand. The minute hand at 50 minutes is at 300 degrees (50 minutes × 6 degrees per minute). The hour hand at 6:50 is at 205 degrees (6 hours × 30 degrees per hour + 50 minutes × 0.5 degrees per minute). The angle between them is |300 - 205| = 95 degrees.
First: A right angle is an angle of 90 degrees Second: An obtuse angle is an angle of 91 degrees to 179 degrees A right angle can not have an obtuse angle
To find the reference angle for negative 200 degrees, first convert it to a positive angle by adding 360 degrees, resulting in 160 degrees. The reference angle is then found by subtracting this angle from 180 degrees, yielding a reference angle of 20 degrees. Thus, the reference angle for negative 200 degrees is 20 degrees.
Let's assume the measure of the first angle is x degrees. The second angle is one-third as large as the first, so its measure is (1/3) * x = x/3 degrees. The third angle is two-thirds as large as the first, so its measure is (2/3) * x = 2x/3 degrees. Therefore, the measures of the angles in the triangle are x degrees, x/3 degrees, and 2x/3 degrees.
To find the smaller angle between the hour hand at 4 and the hour hand at 8 on a clock, we first calculate the angle for each hour mark. Each hour mark represents 30 degrees (360 degrees/12 hours). The angle between 4 and 8 is 4 hours apart, which is 4 × 30 = 120 degrees. Therefore, the smaller angle between 4 and 8 on a clock is 120 degrees.
To find the angle between the hour and minute hands of a clock at 6:50, first calculate the positions of each hand. The minute hand at 50 minutes is at 300 degrees (50 minutes × 6 degrees per minute). The hour hand at 6:50 is at 205 degrees (6 hours × 30 degrees per hour + 50 minutes × 0.5 degrees per minute). The angle between them is |300 - 205| = 95 degrees.
If the first two angles of a triangle are 45 degrees and 71 degrees then the 3rd angle is 64 degrees.
First: A right angle is an angle of 90 degrees Second: An obtuse angle is an angle of 91 degrees to 179 degrees A right angle can not have an obtuse angle
The angle of the first diffraction order is typically around 30 degrees.
If the first two add up to 45 degrees, then the third angle is 135 degrees.If each of the first two is 45 degrees, then the third angle is 90 degrees.
To find the reference angle for negative 200 degrees, first convert it to a positive angle by adding 360 degrees, resulting in 160 degrees. The reference angle is then found by subtracting this angle from 180 degrees, yielding a reference angle of 20 degrees. Thus, the reference angle for negative 200 degrees is 20 degrees.
Let's assume the measure of the first angle is x degrees. The second angle is one-third as large as the first, so its measure is (1/3) * x = x/3 degrees. The third angle is two-thirds as large as the first, so its measure is (2/3) * x = 2x/3 degrees. Therefore, the measures of the angles in the triangle are x degrees, x/3 degrees, and 2x/3 degrees.
Angle 1 = 30 degrees Angle 2 = 50 degrees Angle 3 = 100 degrees.
The reference angle is the acute angle formed by the terminal side of an angle and the x-axis. For an angle of 80 degrees, since it is already in the first quadrant and less than 90 degrees, the reference angle is simply 80 degrees itself. Thus, the reference angle of 80 degrees is 80 degrees.
the other angle has to be 120 degrees, so that both angles add up to 180 degrees.
The reference angle is the acute angle formed between the terminal side of the angle and the x-axis. For an angle of 10 degrees, since it is already in the first quadrant and is acute, the reference angle is simply 10 degrees itself. Thus, the reference angle for 10 degrees is 10 degrees.