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Find the distance between the points (13, 20) and (18, 8).
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\[d = \sqrt{(18 - 13)^2 + (8 - 13^2)}\]
\[d = \sqrt{(5)^2 + (-5)^2}\]
\[d= \sqrt{25 + (-25)}\]
@Shadow
Ty
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\[d = \sqrt{25 + 25}\]
\[d = \sqrt{50}\]
7.07 = about 7.
Ye! I did it, xD By Myself..
Check y1
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o
Ye, Its Correct, Right?
\[d = \sqrt (18 - 13)^2 + (8 - 20)^2\]
20 is y1, not 13
13 is x1
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O
\[d = \sqrt{(18- 13)^2 + (8-20)^2} \]
\[d = \sqrt{(5)^2 + (-12)^2}\]
\[d = \sqrt{25 + (-144})\]
Right?
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no
o
\[(-12)^2 = -12 \times -12 = 12 \times 12 = 144\]
A negative times a negative is a positive
Ye, I know that Because of the rule. But when Ever I check on a Calculator it says Negitive.
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\[d = \sqrt{25 + 144}\]
\[d = \sqrt{169}\]
\[d = 13\]
Ye?
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