which is the correct formula for calculating the age of a meteorite if using half - life?\n\\(\\frac{t_{\\fra…

which is the correct formula for calculating the age of a meteorite if using half - life?\n\\(\\frac{t_{\\frac{1}{2}}}{n}\\)\nage of object = \\(\\frac{n}{t_{\\frac{1}{2}}}\\)\nage of object = \\(n\\times t_{\\frac{1}{2}}\\)\nage of object = \\(n + t_{\\frac{1}{2}}\\)

which is the correct formula for calculating the age of a meteorite if using half - life?\n\\(\\frac{t_{\\frac{1}{2}}}{n}\\)\nage of object = \\(\\frac{n}{t_{\\frac{1}{2}}}\\)\nage of object = \\(n\\times t_{\\frac{1}{2}}\\)\nage of object = \\(n + t_{\\frac{1}{2}}\\)

Answer

Explanation:

Step1: Recall half - life formula

The age of an object using half - life is given by the number of half - lives ($n$) times the half - life ($t_{\frac{1}{2}}$).

Step2: Identify correct option

The formula is Age of object = $n\times t_{\frac{1}{2}}$.

Answer:

Age of object = $n\times t_{\frac{1}{2}}$ (the third option)