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How soon after six o'clock will the hands of a clock be together?
Thirty minutes later (six-thirty) is your answer.
How do you find the angle between the two hands of clock?
Each minute is six degrees.
On a standard wall clock if it is six thirty what is the angle in nearest degrees created by the minute hand and the hour hand?
0' or 360'
How the face and hands of a round clock can show different types of angles?
Every minute on a round clock is six degrees. Putting the hands on 12 and 3 (15 minutes) would be a 90 degree angle.
Looking at a standard wall-clock at the time 630 what is the angle in nearest degrees created by the minute hand and the hour hand?
At 6:00, the hands are 180° apart. In the thirty minutes it takes the minute hand to reach the six, the hour hand will have advanced 15° from the six because it moves at a rate of ½° each minute.
How soon after six o'clock will the hands of a clock be together?
Thirty minutes later (six-thirty) is your answer.
How do you find the angle between the two hands of clock?
Each minute is six degrees.
On a standard wall clock if it is six thirty what is the angle in nearest degrees created by the minute hand and the hour hand?
0' or 360'
How the face and hands of a round clock can show different types of angles?
Every minute on a round clock is six degrees. Putting the hands on 12 and 3 (15 minutes) would be a 90 degree angle.
Look at an standard clock at the time 630 what is the angle in nearest degrees created by the minute hand and the hour hand?
At 6:00, the hands are 180° apart. In the thirty minutes it takes the minute hand to reach the six, the hour hand will have advanced 15° from the six because it moves at a rate of ½° each minute.
Looking at a standard wall-clock at the time 630 what is the angle in nearest degrees created by the minute hand and the hour hand?
At 6:00, the hands are 180° apart. In the thirty minutes it takes the minute hand to reach the six, the hour hand will have advanced 15° from the six because it moves at a rate of ½° each minute.
When looking at a standard wall-clock at the time 630 what is the angle in nearest degrees created by the minute hand and the hour hand?
At 6:00, the hands are 180° apart. In the thirty minutes it takes the minute hand to reach the six, the hour hand will have advanced 15° from the six because it moves at a rate of ½° each minute.
Why is the six on roman numeral clocks backwards?
It is not backwards when the hands of the clock points towards it.
How many times a day does the hands of a clock form a straight angle?
Eight times in a day the hands of a clock form straight angle. At first they form straight angle when the hour amd minute hand are on 3 and 9 in noon and night. Second, when the hour amd minute hand are on 9 and 3 in morning and night. Third when the hour amd minute hand are on 12 and 6 At last when the hour amd minute hand are on 6 and 12.
What angle of a pie chart would show twenty one out of thirty six?
To find the angle of a pie chart representing twenty-one out of thirty-six, first calculate the fraction: ( \frac{21}{36} = \frac{7}{12} ). Since a full circle is 360 degrees, multiply this fraction by 360: ( \frac{7}{12} \times 360 = 210 ) degrees. Therefore, the angle in the pie chart that represents twenty-one out of thirty-six is 210 degrees.
What is the angle between the 2 hands of a clock when the time is 6 o clock?
180 degrees. The hands are a straight line. Or, to be technical, you divide the clock face (360 degrees) by the number of minutes there are in half a day (clocks only record half a day: AM or PM), which is 360/12*60, so each minute is half a degree. There are 360 minutes between the twelve and the six on a clock. Half of 360 is 180. This only works for times ON THE HOUR, otherwise, the hour hand moves for every minute of time passing.
How do you write 130 600 in words?
One hundred thirty thousand, six hundred.
