In an ore containing uranium, the ratio of ^238U` to `206Pb` nuclei is 3. Calculate the age of the ore, assuming that all the lead present in the ore is the final stable product of `^238U`. Take the half-life of `^238U` to be `4.5xx10^9` years.

In an ore containing uranium, the ratio of ""^(238)U to ""^(206)Pb nuclei is 3. Calculate the age of the ore assuming that all the lead present in the ore is the final stable product of ""^(238)U . Take half-life of ""^(238)U to be 4.5xx10^(9) years.

In an ore containing Uranium, the ratio of U^(238) to Pb^(206 nuceli is 3 . Calculate the age of the ore, assuming that alll the lead present in the ore is the final stable, product of U^(238) . Take the half-like of U^(238) to be 4.5 xx 10^(9) years. In (4//3) = 0.288 .

In an ore containing Uranium, the ratio of U^(238) to Pb^(206 nuceli is 3 . Calculate the age of the ore, assuming that alll the lead present in the ore is the final stable, product of U^(238) . Take the half-like of U^(238) to be 4.5 xx 10^(9) years. In (4//3) = 0.288 .

In an ore containing uranium, the ratio of U^(238) to Pb^(206) nuclei is 3. Calculate the age of the ore, assuming that all the lead present in the ores are the final stable product of U^(238) . The half-life of U^(238) is 4.5 xx 10^(9) years.

In the uranium ore, the ratio of U^(238) nuclei to Pb^(206) nuclei is 2.8 . If it is assumed that all the lead Pb^(206) to be a final decay product of the uranuium series, the age of the ore is [T_(1//2) for U^(238) is 4.5xx10^(9) years]

A uranium mineral contains .^(238)U and .^(206)Pb in the ratio of 4 : 1 by weigh. Calculate the age of the mineral, t_(1//2) .^(238)U = 4.5 xxx 10^(9) years. Assume that all the lead present in the mineral is formed from disintegration of .^(238)U .