Solid, Liquid, and Gas are states of Matter.
To predict the period of a pendulum, we can use the equation T = 2Ļā(L/g), where T is the period, L is the length of the string, and g is the acceleration due to gravity. Plugging in L = 24cm (or 0.24m) and g = 9.8 m/sĀ², we can calculate the period using this equation.
Use the formula T = 2Pi * Square root (L)/ Square root (g) Set T to .75; L is length of string and g is gravity (9.8 m/s)
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S: actually, there is no S in the roman's counting system. D: 500 L: 50 M: 1000 X: 10 V: 5
C. A. L. M. Schwaner has written: 'Borneo' -- subject(s): Description and travel
Solids, Liquids, and Gases are states of Matter
Decode - A M L A E S T T A N G D A
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I would solve this problem by starting from the equation for a pendulum's period:T ≈ 2π√( L / g )Rearranging for g, and substituting the length in Cambridge:g ≈ ( 4π² * L ) / T². . = ( 4π * 0.9942 m ) / ( 1.000 s + 1.000 s )². . = 9.812 m/s²And for Tokyo:g ≈ ( 4π² * L ) / T². . = ( 4π * 0.9927 m ) / ( 1.000 s + 1.000 s )². . = 9.798 m/s²
G. L. Legros has written: 'Pascal et M. Anatole France' -- subject(s): Accessible book 'Pascal et M. Anatole France'
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I-L-L-I-nois m-A-S-S-A-chusetts m-I-S-S-I-ssippi t-E-N-N-E-ssee :]
To predict the period of a pendulum, we can use the equation T = 2Ļā(L/g), where T is the period, L is the length of the string, and g is the acceleration due to gravity. Plugging in L = 24cm (or 0.24m) and g = 9.8 m/sĀ², we can calculate the period using this equation.
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I. G. M. Tantra has written: 'A revision of the genus Sterculia L. in Malesia =' -- subject(s): Botany, Classification, Sterculia
Tonic solfa for Silent Night on the recorder: s l s m s l s m r r t d d s l l d t l s l s m l l d t l s l s m r r f r t d m d s m s f r d.