The age of the wood if only `1//16` part of original `C^(14)` is present in its piece is (in years) ( `T` of `C^(14)` is `5,580` years)

The age of the wood if only 1/16 part of original C ^(14) is present in its piece is (in years) (T _(1//2) of C ^(14) is 5,580 years)

The amount of ._(6)C^(14) isotope in a piece of wood is found to be one-fifth of that present in a fresh piece of wood. Calculate the age of wood (Half life of C^(14) = 5577 years)

The amount of ._(6)C^(14) isotope in a piece of wood is found to be one-fifth of that present in a fresh piece of wood. Calculate the age of wood (Half life of C^(14) = 5577 years)

The C^(14) to C^(12) ratio in a certain piece of wood is 25% of that in atmosphere. The half life period of C^(14) is 5,580 years. The age of wood piece is ( in years)

The amount of C-14 in a piece of wood is found to be 1/6 of the amount present in a fresh piece of wood. What is the age of the wood ? (t_(1//2) for C-14 =5770 years)

An old piece of wood has 25.6T as much C^(14) as ordinary wood today has. Find the age of the wood. Half-life period of C^(14) is 5760 years.

An old piece of wood has 25.6% as much C^(14) as ordinary wood today has. Find the age of the wood. Half-life period of C^(14) is 5760 years?