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OpenStudy (anonymous):
to the nearest tenth what is the distance between (7, -1) and (1, 4)
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OpenStudy (anonymous):
Use the distance formula \[d=\sqrt{(x _{2}+x _{1})^{2}+(y _{2}+y _{1})^{2}}\]
OpenStudy (anonymous):
I tried that but i dont know where i would go to the nearest tenth.
OpenStudy (anonymous):
So you plugged in the x and y values? what did you get?
OpenStudy (anonymous):
√89
OpenStudy (anonymous):
btw thank you for helping me!!!
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OpenStudy (anonymous):
hmm that doesn't seem right..?
you did \[d=\sqrt{(7+1)^{2}+(-1+4)^{2}}\] right
OpenStudy (anonymous):
I think you added the 1 and 4 together and forgot that the 1 was negative
OpenStudy (anonymous):
im trying it again
OpenStudy (anonymous):
√61 ?
OpenStudy (anonymous):
my last equation would simplify to this. Can you do it from here?
\[d=\sqrt{(8^{2})+(3^{2})}\]
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OpenStudy (anonymous):
64+9=73
OpenStudy (anonymous):
yes. So now square root that and what do you get
OpenStudy (anonymous):
I do remember how to
OpenStudy (anonymous):
8.5440
OpenStudy (anonymous):
okay and the first decimal space in the tenths place so round to the first decimal place and you have your answer
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OpenStudy (anonymous):
\[d=\sqrt{\left( x2-x1 \right)^{2}+\left( y2-y1 \right)^{2}}\]
OpenStudy (anonymous):
\[d=\sqrt{\left( 1-7 \right)^{2}+\left( 4+1 \right)^{2}}=\sqrt{36+25}=\sqrt{51}=7.14=7.1\]
OpenStudy (anonymous):
correction
\[d=\sqrt{36+25}=\sqrt{61}=7.81=7.8\]
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