Answer: B
According to the problem, \(\cfrac{25000\times t\times 8}{100}=\cfrac{10000\times 20\times 10}{100}\)
or, \(t=\cfrac{10000\times 20\times 10}{25000\times 8}\)
or, \(t=10\) years.
According to the problem, \(\cfrac{25000\times t\times 8}{100}=\cfrac{10000\times 20\times 10}{100}\)
or, \(t=\cfrac{10000\times 20\times 10}{25000\times 8}\)
or, \(t=10\) years.