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[4^sqrt(2)]^[2sqrt(2)] vs. [3^sqrt(3)]^[2sqrt(2)]4^4 vs. 3^[2sqrt(6)]256 = 4^4 vs. 9^sqrt(6) < 9^2.5 = 9^2*9^0.5 = 81*3 = 243256 > 243Therefore, 4^sqrt(2) > 3^sqrt(3).
How smart!!! Great!!!
4^Sqrt[2]>3^Sqrt[3] final answer
Hmm. You invented a function and graphed it, but didn’t do very much with that graph!I see that the slope>0 up to about x=3.8, where it reaches its maximum, then is negative thereafter. Any interesting explanation for this?
There's one type of math problem I really dislike: comparison problems.
Why?
Because you don't measure up
@@armacham That's not what your mom told me.
I don't think anybody learns anything with this kind of problems-tailored-to-their-solutions.
already posted one year ago !
WOW 😍😍😍😍😍
[4^sqrt(2)]^[2sqrt(2)] vs. [3^sqrt(3)]^[2sqrt(2)]
4^4 vs. 3^[2sqrt(6)]
256 = 4^4 vs. 9^sqrt(6) < 9^2.5 = 9^2*9^0.5 = 81*3 = 243
256 > 243
Therefore, 4^sqrt(2) > 3^sqrt(3).
How smart!!! Great!!!
4^Sqrt[2]>3^Sqrt[3] final answer
Hmm. You invented a function and graphed it, but didn’t do very much with that graph!
I see that the slope>0 up to about x=3.8, where it reaches its maximum, then is negative thereafter. Any interesting explanation for this?
There's one type of math problem I really dislike: comparison problems.
Why?
Because you don't measure up
@@armacham That's not what your mom told me.
I don't think anybody learns anything with this kind of problems-tailored-to-their-solutions.
already posted one year ago !
WOW 😍😍😍😍😍