Can someone help me with this? Find the distance between points m(6, 16) and z(-1, 14) to the nearest tenth

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Can someone help me with this? Find the distance between points m(6, 16) and z(-1, 14) to the nearest tenth

Geometry
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\[\huge~\rm~\sqrt{(x_2-x_1)^2+(y_2-y_1 )^2}\]
This is the distance formula can you plug in the numbers? :)
(6^2 - -1^1)^2 + (16^2 - 14^1)^2 (36 - 1)^2 + (256 - 14)^2 35^2 + 242^2 1,225 + 58,564 = 59, 789 I think I did it wrong...

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Why did you sqrt everything? :O
Well after I put the numbers in the formula I tried solving it... what am I doing wrong?
What are the choices?
There is no choices
You dont need to sqrt everything
Oh, in that case, it's 7.
Okay but did i set the formula right?
@abb0t how did you get that?
sqrt((1-6)^2 + (14-16)^2)
Not quite: \(\sf \color{red}{\sqrt{(-1-6)^2+(14-16)^2}}\) which is approximately 7.28, but rounding to the nearest tenth is 7.
\(\huge \sf \color{red}{7}\) :)
Thanks for the answer abb0t we didnt need it though
If you have any more questions, @MyDilemma if you have anymore, ask me :)
Thank you both for helping me, and helping me understand (::
.-.

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