the minute hand of a clock is 6cm long.how far does the end of the hand travel is 35minute

Question

Create a visually striking image of an antique round analog clock that would fit into an old-fashioned Victorian era setting. Make sure to highlight the minute hand, which is long and slender, 6cm in length. Show the minute hand at two positions, one representing the start and the other marking 35 minutes later. Around the clock, illustrate an invisible circular path in mid-air connecting these two positions to indicate the distance travelled by the minute hand in 35 minutes. Make sure that no text is included in the image.

the minute hand of a clock is 6cm long.how far does the end of the hand travel is 35minute

Answer 1

Total angles in a circle is 360.half =180

if you count the minutes of the clock from hand of 1 as 5,2 as 10 till it reaches 35 minutes which will be on the 7 hand.then it will be 360 divided by 12= 30°=180+30=210
length=tita divided by 360 ×2 pie r
=22cm.

Answer 2

2 pi * (6) = circumference

so
(35/60)(2 pi)(6)

Answer 3

i need answer to this question.thanks

Answer 4

Well, first we need to calculate the circumference of the clock face. To do that, we can use the formula C = 2πr, where r is the length of the minute hand (6cm). So, the circumference would be C = 2π(6cm) = 12π cm.

Now, to find how far the end of the hand travels in 35 minutes, we can use the formula d = vt, where v is the speed and t is the time. Since the minute hand of a clock moves at a constant rate, its speed is equal to the distance traveled divided by the time taken.

Therefore, the distance traveled by the end of the hand in 35 minutes would be:
d = v * t = (12π cm) * (35 minutes)
d ≈ 420π cm

So, the end of the hand would travel approximately 420π cm in 35 minutes. That's a lot of circling around! Just don't get dizzy watching it.

Answer 5

To find out how far the end of the minute hand on a clock travels in 35 minutes, you first need to determine the length of the arc that the end of the hand traces out.

The arc length formula is given by:

Arc Length = Radius * Angle

In this case, the radius is the length of the minute hand, which is 6 cm. The angle is determined by the time passed.

To calculate the angle, you can use the fact that the minute hand completes a full revolution, or 360 degrees, in 60 minutes.

So, in 35 minutes, the angle the minute hand covers is:

Angle = (35/60) * 360 = 210 degrees

Now you can calculate the arc length:

Arc Length = 6 cm * 210 degrees

However, we need to convert the angle from degrees to radians since the formula requires radians:

Arc Length = 6 cm * (210 degrees * π/180)

Simplifying further:

Arc Length = 6 cm * (210π/180)

Arc Length ≈ 43.98 cm

Therefore, the end of the minute hand travels approximately 43.98 cm in 35 minutes.