obtuse
It is a obtuse angle.
To calculate the angle of the clock hands at 8:45, we can use the formula for the angle between the hour and minute hands: Angle = |(30*hour - (11/2)minutes)|. Here, the hour is 8 and the minutes are 45. Plugging in the values gives us |(308 - (11/2)*45)| = |240 - 247.5| = | -7.5 | = 7.5 degrees. Therefore, the angle between the clock hands at 8:45 is 7.5 degrees.
90 degrees
answer is 120 degrees
At 12 o'clock, the minute hand points at 12, and the hour hand also points at 12. Since both hands are aligned, the angle between them is 0 degrees. Therefore, the angle between the hands of a clock at o'clock is always 0 degrees.
It is a obtuse angle.
At 3 hours 45 minutes there is not an acute angle between the hands of the clock (unless you extend the hands backwards).
To calculate the angle of the clock hands at 8:45, we can use the formula for the angle between the hour and minute hands: Angle = |(30*hour - (11/2)minutes)|. Here, the hour is 8 and the minutes are 45. Plugging in the values gives us |(308 - (11/2)*45)| = |240 - 247.5| = | -7.5 | = 7.5 degrees. Therefore, the angle between the clock hands at 8:45 is 7.5 degrees.
30 degrees.
60o
150
120degrees
90 degrees
The angle between the two hands changes constantly at the rate of 5.5° per minute. This formula finds the angle between the two hands for a given time (h:m) taking the absolue value as shown: |5.5m - 30h| If the result is greater than 180°, subtract it from 360° to get the included angle.
Angle between the hands of a clock=|11M-60H|/2i.e. M-Minutes=35(here)H- Hours=7(here)∴ The angle b/w hands of a clock=|11*35-60*7|/2=17.5°
180 degrees.
answer is 120 degrees