Using the ratio of perfect squares method, what is square root of 108 rounded to the nearest hundredth?
@BloomLocke367
okay, given what @amistre64 said, I think you have to find what squares 108 is between, which is 100 and 121. so you do \(\Large\frac{108-100}{121-100}\)
I think.. I'm probably wrong, one second.
\[\sqrt{108}= 10.39*10.39=107.9521= 108\]
okay. that works too, but it's not using the ratio method.
oh okay idk how to do that
@amistre64 Can you come help?
here ill see if @Here_to_Help15 can help
its okay guys i didnt pass it ive been having trouble all day but o well maybe my teacher can help me tuesday cuz i have a class with her that day
@amistre64 Can you please help?
your approach is valid. 8 out of 21 is the ratio between perfect squares 100+8/21 should be a better approx then 100 or 121
10+8/21 that is
i worked on a post a few months back maybe where the poster gave a link to the textbook that explained it ..... cant find the post tho
do we want the solution to sqrt(108) to the hundreths position? or the perfect square approximation, evaluated at the hundreths position?
10+8/21 = 10.3809...
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