Question

How find the greatest number among 3^50,4^40,5^30,6^20solution?

Answer 1

here the answer
if we take 3^5 ,4^4,5^3,6^2 ,then we find solutions and we get that 4^4 is the greatest among all. so 4^ 40 is the greatest among all.

Answer 2

Just compare $3^{5}, 4^{4}, 5^{3} , 6^{2}$ and answer will be $4^{4}$.

Step-by-step explanation:

Just compare  $3^{5}, 4^{4}, 5^{3} , 6^{2}$. The answer will be the no. which is greater in  that no.

         As we know,

                                       ⇒ $3^{5}$ = 243

                                       ⇒ $4^{4}$ = 256

                                       ⇒ $5^{3}$ = 125

                                       ⇒ $6^{2}$ = 36

Hence, $4^{4}$  is the greatest with value 256 amongst all the values which shows that the no. itself.

So, $4^{40}$ is the largest no. amongst all the values.