question for you all
Discussion
you have a piece of string that reaches all the way around the equator of the earth, 24,901.55 miles long
if you want this piece of string raised 12 inches from the ground all the way round, how much longer must it be?
(assume the equator is all sea and has no hills etc)
extra points for showing your working
if you want this piece of string raised 12 inches from the ground all the way round, how much longer must it be?
(assume the equator is all sea and has no hills etc)
extra points for showing your working

hugoagogo said:
you have a piece of string that reaches all the way around the equator of the earth, 24,901.55 miles long
if you want this piece of string raised 12 inches from the ground all the way round, how much longer must it be?
(assume the equator is all sea and has no hills etc)
extra points for showing your working
Innit 2 time pie times 12?if you want this piece of string raised 12 inches from the ground all the way round, how much longer must it be?
(assume the equator is all sea and has no hills etc)
extra points for showing your working

2 times pie times r gives diameter. If r is 12" greater, the 2 times pie times (r pls 12). So difference is 2 times pie times 12.
Mind you, 30 years since I passed my two maths A levels, so I'm very probably totally wrong!
T40ORA said:
hugoagogo said:
you have a piece of string that reaches all the way around the equator of the earth, 24,901.55 miles long
if you want this piece of string raised 12 inches from the ground all the way round, how much longer must it be?
(assume the equator is all sea and has no hills etc)
extra points for showing your working
Innit 2 time pie times 12?if you want this piece of string raised 12 inches from the ground all the way round, how much longer must it be?
(assume the equator is all sea and has no hills etc)
extra points for showing your working

2 times pie times r gives diameter. If r is 12" greater, the 2 times pie times (r pls 12). So difference is 2 times pie times 12.
Mind you, 30 years since I passed my two maths A levels, so I'm very probably totally wrong!
didn't reel in as many 'long way round' worker-outers as i hoped
hugoagogo said:
you have a piece of string that reaches all the way around the equator of the earth, 24,901.55 miles long
if you want this piece of string raised 12 inches from the ground all the way round, how much longer must it be?
(assume the equator is all sea and has no hills etc)
extra points for showing your working
How is this a hard question? if the string was ground level how could this be hard to work out? What's the catch?if you want this piece of string raised 12 inches from the ground all the way round, how much longer must it be?
(assume the equator is all sea and has no hills etc)
extra points for showing your working

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