8 times
To find the distance a wheel travels in three revolutions, first calculate the circumference of the wheel using the formula (C = 2\pi r). For a radius of 9 cm, the circumference is (C = 2\pi \times 9 \approx 56.55) cm. In three revolutions, the wheel would travel (3 \times 56.55 \approx 169.65) cm. Thus, the wheel travels approximately 169.65 cm in three revolutions.
That the formular for the circumference of a circle (pii D)The answer should be 4.254
To find the radius of the wheel, we first calculate the circumference of the wheel using the formula: Circumference = 2 * π * radius. Since the wheel travels a distance of 11 km in 5000 revolutions, each revolution covers a distance of 11 km / 5000 = 0.0022 km. The circumference of the wheel is twice the distance covered in one revolution. Thus, we have Circumference = 2 * 0.0022 km = 0.0044 km. By setting up the equation 0.0044 km = 2 * π * radius, we can solve for the radius as 0.0044 km / (2 * π) ≈ 0.0007 km, or 0.7 meters.
The Earth completes a revolution when it travels around the sun.
Diameter = 3.2 ft. Circumference = 3.2 ft * pi = 10.05 ft. 1 min * 60 mph = 1 mile 1 mile = 5280 ft. # of revolutions = Distance traveled / Wheel Circumference
To find the linear speed of the flywheel, first calculate its circumference using the formula (C = \pi \times d), where (d) is the diameter. For a 12 ft diameter, the circumference is approximately (37.7) ft. At 80 revolutions per minute, the linear speed is (80 \times 37.7 \approx 3016) ft/min. Thus, the flywheel travels about 3016 feet per minute.
The distance traveled by the boy would be the circumference of the circle, which is calculated using the formula: Circumference = 2πr, where r is the radius of the circle. When the boy completes one round on the circular track, he travels a distance equal to the circumference of the circle.
The minute hand traces its path around the clock once in an hour. The distance travelled by the tip of the hand in this time is 2 x pi x 5cm.The speed is then 10pi cm/hour, which is 8.73 x 10-5 ms-1.
None. It's a trick question. Light travels in firsts.
To solve, you need how far is travelled in 1 minute and the circumference of the wheel (in the same units) which gives how far the wheel travels in one revolution; then dividing the former by the latter will give the revolutions per minute: I'll work in inches: There are 63360 inches in 1 mile and 60 minutes in 1 hour, thus: 10mph = 10 x 63360 ÷ 60 inches per minute = 10560 ipm circumference = π x diameter = 26π inches ⇒ revolutions per minute = 10560 ipm ÷ 26π ins ~= 129.3 rpm
To determine how far a wheel travels in one full rotation, you can calculate the circumference of the wheel. The circumference is given by the formula (C = \pi \times d), where (d) is the diameter. Therefore, if you know the diameter of the wheel, simply multiply it by (\pi) (approximately 3.14) to find the distance traveled in one full rotation.
The distance around the Earth at the Equator, its circumference, is 40,075 kilometers (24,901 miles).