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In 10 minutes, the hour hand moves 1/6th of the way between two hour markers on the clock face, as there are 60 minutes in an hour. Since there are 360 degrees in a full circle, the angle described by the hour hand in 10 minutes is 1/6 * 360 = 60 degrees. This means the hour hand moves 6 degrees for every minute that passes.
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What is angle created by the minute hand and the hour hand At 630?
90
What is the measure of the angle formed by the minute hand and the hour hand of a clock when the clock shows 300?
90 degrees
Which hands are big hands and little hands?
The little hand is the hour hand on a clock, while the big hand is the minutes.
How many time hour hand and minutes hand cross?
22 times. hour hand meets minute hand each hour. Example : they meet at about 1h6, 2h17,... ( it's not exactly). But the 11th hour, they don't meet any times. So in a round of hour hand, it meets minute hand only 11 times and 22 times in a day
How many minutes does it take the hour hand of a clock to rotate through one degree of revolution?
The hour hand of a clock completes a full revolution every 12 hours, which is equivalent to 720 minutes. Therefore, to calculate how many minutes it takes for the hour hand to rotate through one degree, you divide 720 minutes by 360 degrees, giving you 2 minutes per degree.
What type of angle is formed on a clock when it's 10 minutes after 12?
Assuming the hour hand moves steadily for the entirety of the hour, the angle formed by the hour and minute hand would be 55 degrees.
What is the angle turned by hour hand of a clock in 30 minutes and 15 seconds?
In one hour the hour hand completes 360/12 degree i.e. 30o. 1 hour is equal to 60 minutes so in 1 minute angle completed by hour hand is 30o/60 i.e 0.5o, so angle completed in 30 minutes is 0.5o x 30 = 15o. 1 minute is equal to 60 seconds so angle completed by hour hand in 1 sec is equal to 0.5o/60 so angle completed in 15 seconds is 0.5o x 15/60 = 0.125o. So, the total angle turned by our hand = 15o + 0.125o = 15.125o.
What shape is 65 degrees?
It is an acute angle. It is the angle between 12 and the minute hand when it is 10 minutes and 50 seconds after the hour.
Can you show a 130 angle?
Yes, I can.It is the angle between the hour hand and 12 when the time is 4:20Yes, I can.It is the angle between the hour hand and 12 when the time is 4:20Yes, I can.It is the angle between the hour hand and 12 when the time is 4:20Yes, I can.It is the angle between the hour hand and 12 when the time is 4:20
What is the measurement of the angle formed by the hands of a clock at 650?
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.
C code to find angle between hour hand and minute hand?
Lets start by thinking of a clock as a circle, with directly up being 0 degrees. At 12:00, both hands are at 0 pointing straight up. Every 60 minutes, the minute hand will make a complete revolution, so at any given time its angle is: minute_deg = minute * 360 / 60 = minute * 6; The hour hand will make a complete revolution every hour, so its formula is: hour_deg = hour * 360 / 12 = hour * 30; A function to find the angle would be: int angleBetweenHands(int hour, int minute) { if(hour > 12) // In case of 24 hour clock hour -= 12; int angle = hour * 30 - minute * 6; if(angle > 180) angle = 360 - angle; return(angle); }
What is the angle at which the minute hand of a clock rotates over a period of twelve minutes?
12 minutes is 1/5th of an hour. The minute hand sweeps 360 degrees - a full circle - in one hour. So the angle formed by the start and stop of a 12-minute sweep of the minute hand would be 1/5th of 360 degrees or 72 degrees.
What is the angle between the minute hand and the hour hand of a clock at half past two?
If we simply imagine the minute hand is on the 6, and the hour hand is on the two, there will be a total of 120 degrees between the minute and the hour hand, 1/3 of the clock is covered between the two hands. However, it is not that simple. Because 30 minutes has travelled, the hour hand will be half way between the 2 and the 3. We know that every hour, the hour hand moves 30 degrees (360 / 12 hours = 30). Therefore, in 30 minutes, it will have travelled 15 degrees. Which means the hour hand is 15 degrees closer to the minute hand. Therefore, the actual angle between the minute and hour hand is actually 105 degrees.
What is the angle between the hand of clock at pm?
To determine the angle between the hour and minute hands of a clock at a specific time in the PM, you can use the formula: Angle = |(30*hour - (11/2)minutes)|. For example, at 3:00 PM, the angle would be |(303 - (11/2)*0)| = 90 degrees. The angle varies based on the specific time, with each hour marking a 30-degree difference between the hour hand positions.
What is the angle in nearest degrees created by the minute hand and the hour hand?
One minute is six degrees. Multiply however many minutes the hands are apart by six.
What is the obtuse angle of 4 o'clock?
To find the obtuse angle at 4 o'clock, we first calculate the angle between the hour and minute hands. The hour hand at 4 points to 120 degrees (4 hours × 30 degrees per hour), and the minute hand at 0 minutes points to 0 degrees. The angle between them is 120 degrees, and the obtuse angle is the larger angle, which is 360 degrees - 120 degrees, resulting in an obtuse angle of 240 degrees.
Which angle do the hour hand and the minute hand make when it is 6 o' clock?
straight angle
