According to euclidean geometry, a plane contains at least that the same line. two three four lie do not lie converge

After evaluating all three cases in which we can form a plane according to Euclidean geometry, we find the following options: 1) three, 2) do not lie.

According to Euclidean geometry you can form a plane by any of the following cases:

1) Three points that are not collinear to each other.

2) A line and a point that is not in that line.

3) Two distinct lines which are coplanar.

Therefore, we conclude that correct choice is: According to Euclidean geometry, a plane contains at least three points that do not lie on the same line.

We kindly invite to check this question on Euclidean geometry: link

According to Euclidean geometry, a plane contains at least THREE points that do not lie on the same line.

The answers are

1 three

2 do not lie

r and t.

both are 64 degrees.

step-by-step explanation:

a cube has 6 sides

the probability of getting 5 on the first cube is 1/6 since only one side of the cube has 5 on it.

there are 3 sides of the cube with even number on it [2,4,6]

therefore the probability of getting even number is 3/6

for both events to happen together, the probability would be

1/6 x 3/6 = 12/36

which simplifies to 1/12