Oh, dude, the second hand on a clock makes a full revolution every minute. So, in an hour, it would make 60 revolutions. But hey, who's really counting, right? Just watch it go round and round, like time slipping away while you're stuck in a never-ending cycle of existential dread. Enjoy!
add a second minute hand. If you could add a second minute hand to an analog clock, you would be able to increase the precision by allowing the time to be determined to the second.
The hour hand will rotate once around a clock every 12 hours. Therefore, in a regular, 365 day year, the hour hand will make 365 x 2 = 730 rotations, while in a leap year, it will make 366 x 2 = 732 rotations.
(3,000/minute) x (minute/60 seconds) = 50/second
9.55 revolutions
That would depend upon the size of the tire. My car has tires that are about 221/4" in diameter which means they have circumference: circumference = π x diameter ≈69.9" which is the distance travelled in one complete revolution of the tire. 1 mile = 63360 in ⇒ revolutions = 1 mile ÷ circumference_of_tire ≈ 63360 in ÷ 69.9 in ≈ 906.43 revolutions per mile My bicycle has tires that are about 271/2" in diameter meaning the number of revolutions is: revolutions ≈ 63360 in ÷ (π x 271/2 in) ≈ 733.39 revolutions per mile
add a second minute hand. If you could add a second minute hand to an analog clock, you would be able to increase the precision by allowing the time to be determined to the second.
The hour hand will rotate once around a clock every 12 hours. Therefore, in a regular, 365 day year, the hour hand will make 365 x 2 = 730 rotations, while in a leap year, it will make 366 x 2 = 732 rotations.
straight angle
Every day, the hour hand makes 2 complete revolutions and the minute hand makes 24 revolutions (one per hour). So we have 4 complete revolutions on the hour hand and 48 on the minute hand. First, let us find out the distance per revolution these make. If you noticed on a clock, these would be considered radii, the minute hand makes: C = 2πr ==> C = 2π(4) ==> C = 8π ==> C ≈ 25.133 cm/revolution and the hour hand makes: C = 2πr ==> C = 2π(6) ==> C = 12π ==> C ≈ 37.699 cm/revolution So the sums are: 48(8π cm) + 4(12π cm) = 384π cm + 48π cm = 432π cm ≈ 1,357.168 cm Therefore, the sum of the distances traveled is about 1,357 cm.
A sunburst clock can make a unique addition to anyone's home. They can be found online at Amazon and eBay. A skilled bargain hunter may be able to pick one up at a second-hand store or garage sale.
3000/60 or 50 revs per sec.
22 times.
(3,000/minute) x (minute/60 seconds) = 50/second
You will have to do this from the dashboard. Make sure to have the users manual on hand to make the process easier.
The full circle of the clock is 360 degrees. The distance between any two figures on the clock is therefore 360 ./. 12 = 30 degrees. When it's 6 o'clock there are six figures between the hour hand and the minute hand, so 6 x 30 = 180 degrees.
the answer for "through what angle will the minute hand have turned from 2 o'clock, when the clock shows 10 o'clock?" is 2880 °
Take A Ladder, Climb Up To The Clock And Spin The Hour Hand.