Given that carbon `- 14(C_(14))` decays at a constant rate in such a way that it reduces to `50%` in 5568 years. Find the age of an old wooden piece in which the carbon is only `12.5%` of the original.

Given that carbon: 14("C"_(14) ) decays at a constant rate In such a way that it reduces to 50% in 5568 yr. Then, the age of an old wooden piece In which the carbon Is only 12.5% of the original Is equal to

Given that carbon-14 decays at a constant rate in such a way that it reduces to 50% in 5568 years, find the age of an old wooden piece in which the carbon is only 12.5% of the original. 15836\ y e a r s b. 16668\ y e a r s c. 16704\ y e a r s d. 17552\ y e a r s

Given that carbon-14 decays at a constant rate in such a way that it reduces to 50% in 5568 years, find the age of an old wooden piece in which the carbon is only 12.5% of the original. 15836 y e a r s b. 16668 y e a r s c. 16704 y e a r s d. 17552 y e a r s

Given that carbon-14 (C_(14)) decays at a constant rate in such a way that it is reduced to 25% in 1244 years. Find the age of a tree in which the carbon is only 6.25% of the original.

The half life of Uranium -233 is 160000 yr i.e. Uranium -233 decays at a constant rate in such a way that it reduces to 50% in 160000 yr. In how many years, will it reduce to 25%