SOLUTION: The period of a pendulum, T, is known to be a function of the length, L, ie, T=2pi(sqr(L/9.8)) where T is measured in seconds and L is measured in meters. Find T(9.8) in terms of

Algebra ->  Expressions -> SOLUTION: The period of a pendulum, T, is known to be a function of the length, L, ie, T=2pi(sqr(L/9.8)) where T is measured in seconds and L is measured in meters. Find T(9.8) in terms of       Log On


   

Question 1055992: The period of a pendulum, T, is known to be a function of the length, L, ie, T=2pi(sqr(L/9.8)) where T is measured in seconds and L is measured in meters. Find T(9.8) in terms of pi.
What do you substitute in this equation? Thanks!
Answer by Alan3354(69443) About Me  (Show Source):
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The period of a pendulum, T, is known to be a function of the length, L, ie, T=2pi(sqr(L/9.8)) where T is measured in seconds and L is measured in meters. Find T(9.8) in terms of pi.
What do you substitute in this equation?
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Sub 9.8 for L, the length.