Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3....

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Jose Rojas 1-29-11 Period 1

Transcript of Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3....

Page 1: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

Jose Rojas1-29-11Period 1

Page 2: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

1. Parallel Lines2. Vertical Angles3. Perpendicular Lines4. Intersecting Lines5. Conditional Statement6. Supplementary Angles7. Similar Triangles8. Congruent Objects9. Adjacent Angles10. Incenter11. Complementary Angle

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12. Rhombus13. Isosceles Triangle14. Altitude15. Plane16. Inductive Reasoning17. Perpendicular Bisector18. Obtuse Triangle19. Segment20. CPCTC21. Deductive Reasoning22. Corresponding Angles

Page 3: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

Lines that will never meet if extended

If the lines where not parallel than the laptop would just look strange and crooked. The parallel lines ensure that the edge of the screen never meets.

Page 4: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

A pair of angles directly in front of each other

The vertical angle ensures that the D-Pad stays a perfect cross. This helps when playing games.

The purpose of the vertical angle is to keep the angles at 90 degrees. If one angle is 90 degree then so are the rest.

Page 5: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

Lines that intersect at a 90 degree angle

If the keys weren’t perpendicular using the arrow keys would feel very uncomfortable. Keeping the arrows at 90 degrees also helps with the rest of the layout of the keyboard.

Page 6: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

Lines that have one point in common

It is important that these lines intersect because it helps keep the buttons evenly spaced. The dot keeps them evenly spaced because the distance to the point the middle are even on all sides.

Page 7: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

This Mac has an Intel Core i7 2.93 GHz. processor therefore it will be fast

This is not true. If the computer has little RAM then it still won’t run fast. The Random Access Memory is what allows you to run programs.

Page 8: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

2 angles that add up to 180 degrees

If the angles were not supplementary than the home button may have not been evenly made. This way the home button can be split down the middle and checked if imperfect

Page 9: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

Similar-Corresponding parts of a shape are proportional

The triangles in the picture are similar because all three sides are proportional. All the sides are similar meaning if the top triangle was extended than it would be congruent with the bottom one.

Page 10: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

Congruent-All corresponding parts are equal

If the two buttons weren’t congruent than the buttons wouldn’t be the same shape or size. That would give the track pad a very weird look.

Page 11: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

Angles that are next to each other.

Page 12: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

The largest circle inside of a triangle

Page 13: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

Two angles that add up to 90 degrees

Page 14: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

A quadrilateral that has all 4 sides congruent

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A triangle with at least two equal sides.

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Height

Page 17: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

A flat two dimensional surface

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A method used to establish whether a given statement is true or false.

Page 19: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

A line that cuts another equally and at a 90 degree angle.

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A triangle that has one obtuse angle.

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A line that has two endpoints

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CPCTC-Once a triangle is congruent then the rest of the corresponding parts are also congruent

Page 23: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

A method used to show whether something is true, but follows a certain principle.

Page 24: Jose Rojas 1-29-11 Period 1. 1. Parallel Lines Parallel Lines 2. Vertical Angles Vertical Angles 3. Perpendicular Lines Perpendicular Lines 4. Intersecting.

When a transversal cuts two parallel lines, angles that are on the same side, non-adjacent, one interior and the other exterior.