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What is the limit of (sqrt (x) - 5)/(x-25) as x approaches 25?
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multiply and divide by (sqrt(x)+5)
Why is that?
To rationalize it?
use \( (\sqrt x -5)(\sqrt x+5)= x-25\)
yup
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\[(x-25)/(x \sqrt{x}+5x-25\sqrt{x}-125\]
then u can can out x-25 from numerator and denominator.
Ah, then you get 1/sqrt{x}+5
So the limit = 1/10! Wow!
?? keep x-25 in denominator as it is.
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yup , u got it :)
You're very helpful, thank you!
welcome :)
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