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These are triangles because it has acute angles.

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This is a square because it has 4 90 degree angles and its quadrilateral. (Ignore that it is 3D because that is a cube.)

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The clock arms are adjacent angles because they share the same vertex but do not intersect as well as having a common side.

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The angles are equal on the opposite sides on the skis.

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The part of the bridge with the Olympic Rings is 180 degrees making it a straight angle.

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This corner of a baseball field has a right angle because it is 90 degrees.

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The pizza has an acute angle because the angle is less than 90 degrees.

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All of the lines on the squares are congruent and the black squares represent the points on a segment.

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The X is Postulate 1-3 because two different planes are intersecting then making a X.

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The cross is Postulate 1-2 because it is two lines intersecting at a point.

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The pencil is a Line Segment because it is a line with two end points at the lead and the eraser tips.

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The lane lines on a street is a line because the points on the road are infinitely extending (even though they are really not).

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All points on the same line, the basketball court have collinear points in the orange area of the photo because if you put points on the same line in that plane it would be collinear lines.

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The dots on the dresser are points, the dresser itself Is a plane. All the dots are on the same plane because they are on the drawer. The three dots make a plane.

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In this photo the flat 3D surface extends infinitely making it a plane.

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The dots on the dice could be considered a point because it is a location the sides of the dice.