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Maurinko [17]
3 years ago
15

For the following figure, complete the statement for the specified points. Points R, T, and B are _____. collinear coplanar both

collinear and coplanar neither collinear nor coplanar

Mathematics
1 answer:
mixer [17]3 years ago
4 0

Answer:

Points R, T, and B are both collinear and coplanar

Step-by-step explanation:

From the given figure, we get the points R, T, and B are on the same line , that is on the edge of rectangular pyramid.

So these points are collinear .

Also all these points  on a same plane.

Therefore Points R, T, and B are  both collinear and coplanar .

Therefore option 3rd option is the correct answer.

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The coordinates of the vertices of ΔMDT are M (4, −3),D (−6, −1), and T (7, −8). Identify the perimeter of ΔMDT. Round each side
Ganezh [65]
M=(4,-3)\qquad D=(-6,-1)\qquad T=(7,-8)\\\\\\
|MD|=\sqrt{\big(-6-4\big)^2+\big(-1-(-3)\big)^2}=\sqrt{\big(-10\big)^2+\big(-1+3\big)^2}=\\\\=\sqrt{100+2^2}=\sqrt{104}\approx\boxed{10.2}\\\\\\\\
|DT|=\sqrt{\big(7-(-6)\big)^2+\big(-8-(-1)\big)^2}=\sqrt{\big(7+6\big)^2+\big(-8+1\big)^2}=\\\\=\sqrt{13^2+(-7)^2}=\sqrt{169+49}=\sqrt{218}\approx\boxed{14.8}\\\\


|TM|=\sqrt{\big(4-7\big)^2+\big(-3-(-8)\big)^2}=\sqrt{\big(-3\big)^2+\big(-3+8\big)^2}=\\\\=\sqrt{9+5^2}=\sqrt{9+25}=\sqrt{34}\approx\boxed{5.8}

So the perimeter:

P_{\Delta MDT}=|MD|+|DT|+|TM|\approx10.2+14.8+5.8=\boxed{30.8}

Answer C.
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*
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1.125,−1.125

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