Question
The smallest among the numbers $2^250, 3^150, 5^100$ and $4^200$
Answer: Option C
Answer: (c)$2^250=(2^5)^50=(32)^50$$3^150=(3^3)^50=(27)^50$$5^100=(5^2)^50=(25)^50$$4^200=(4^4)^50=(256)^50$∴ The smallest number =$(5)^100$
Was this answer helpful ?
Answer: (c)$2^250=(2^5)^50=(32)^50$$3^150=(3^3)^50=(27)^50$$5^100=(5^2)^50=(25)^50$$4^200=(4^4)^50=(256)^50$∴ The smallest number =$(5)^100$
Was this answer helpful ?
More Questions on This Topic :
Question 5. $4^61 + 4^62 + 4^63 + 4^64$ is divisible by....
Question 8. If $√{3n}$ = 2187 then the value of n is :....
Question 10. If $3^{x+8} = 27^{2x+1}$, the value of x is :....
Submit Solution