Which value among  $$3^{200},\ 2^{300}\ and\ 7^{100}$$ is the largest?
Terms =Â $$3^{200},\ 2^{300}\ and\ 7^{100}$$
Dividing all the exponents by 100, we get :
$$\equiv3^2,2^3,7^1$$
= $$9,8,7$$
Thus, the largest number = $$9\equiv3^{200}$$
=> Ans - (A)
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