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What is the length of stack P Q with bar on top ? Round to the nearest tenth of a unit. units http://static.k12.com/calms_media/media/1578500_1579000/1578501/1/b228a746cddf3f53e96faaa89f4d4574b415b5c0/MS_IMC-150122-130505.jpg
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@Data_LG2
use the distance formula: \(\sf \Large PQ=\sqrt{(x_2-x_1)^2+(y_2-y_1)^2}\)
\(\sf Q(x_2, y_2)=(6,1)\\P(x_1,y_1)=(-3, 7)\)
\[\sqrt{(6-(-3)^{2}+ (1-7)^{2}}\] ? @Data_LG2
yes, then evaluate it and you'll get..?
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\[\sqrt{81+-36}\]
then..?
just keep going, you're right :)
then i would get \[\sqrt{45}\] and after i find the square root of it?
yeah then round your answer to the nearest tenth
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