This is not a question. It is a statement. Please ask a question if you want an answer.
A centimetre.
Weight about peahen Almost 3.5 kg and length 90 cm height about peacock Almost 4.5 kg and length 1.90 m
Well, isn't that a fun question! A football field is a rectangular shape, so it doesn't have a square root like a square would. But if we imagine the area of a football field as a square, we could find the square root by taking the square root of the area in square units. Just remember, math can be as creative and imaginative as painting a happy little tree!
For a simple pendulum: Period = 6.3437 (rounded) seconds
Usually, you would use kilometers.
The length of the (American) football field ... 100 yards plus the end zones ... is 360 feet.60 mph = 88 feet per second (exactly)360/88 = 41/11 seconds
The length of a high school football time-out is about 60 seconds.
60 seconds
known to be seconds pendulum,the length would be almost 1m when acceleration due to gravity is 9.8m/s2
Almost the length of an American football field - 295.3 feet.
About the length of a football field.
Light. Since the speed of light is almost a million times the speed of sound (in air), it's hardly necessary to do lots of calculations to get this answer.Update: the number of seconds is actually irrelevant. To know how fast something goes, you only need the speed.
they are all the same length...
About 5.5 football field lengths. (Football field length= 160 ft, Titanic length= 882.75 feet [882' 9"])
The length of two (American) football fields, so over 200 yards.
Is a football pitch a 100 metres in length?
A vehicle with brakes and tires in good working condition traveling at 90 kmh [60 mph] covers 27 metres [88 feet] per second. Stopping a vehicle traveling at this speed involves recognizing the need to stop, initiating braking and then braking to a stop At 90 kmh, once braking starts, it takes 42 metres to come to a complete stop. This encompasses approximately 3.1 seconds. So from perceiving a braking situation to stopping, takes 4.6 seconds during which time the car travels over 82 metres, which is almost the length of a football field. These computations are based on dry pavement, using an average braking rate of .870 g A vehicle with brakes and tires in good working condition traveling at 90 kmh [60 mph] covers 27 metres [88 feet] per second. Stopping a vehicle traveling at this speed involves recognizing the need to stop, initiating braking and then braking to a stop At 90 kmh, once braking starts, it takes 42 metres to come to a complete stop. This encompasses approximately 3.1 seconds. So from perceiving a braking situation to stopping, takes 4.6 seconds during which time the car travels over 82 metres, which is almost the length of a football field. These computations are based on dry pavement, using an average braking rate of .870 g