Suppose you have two different algorithms for solving a problem. To solve a problem of size $n _ { , }$ the first algorithm uses exactly $n \sqrt { n }$ operations and the second algorithm uses exactly $n ^ { 2 }$ log $n$ operations. As $n$ grows, which algorithm uses fewer operations?

Question

Suppose you have two different algorithms for solving a problem. To solve a problem of size $n _ { , }$ the first algorithm uses exactly $n \sqrt { n }$ operations and the second algorithm uses exactly $n ^ { 2 }$ log $n$  operations. As $n$ grows, which algorithm uses fewer operations?

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The Answer of Suppose you have two different algorithms for solving a problem. To solve a problem of size $n _ { , }$ the first algorithm uses exactly $n \sqrt { n }$ operations and the second algorithm uses exactly $n ^ { 2 }$ log $n$  operations. As $n$ grows, which algorithm uses fewer operations?

Suppose You Have Two Different Algorithms for Solving a Problem n,n _ { , }n,​

Suppose You Have Two Different Algorithms for Solving a Problem $n _ { , }$