Solid Geometry - Paper 1 Flashcards

1
Q

What is found in all disciplines of drawing?

A

The concepts, projection methods and drawing techniques that are used when solving geometric solid problems.

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1
Q

What approach should you follow with any geometric solid problem?

A

It is advisable to follow a methodical approach when solving it.

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2
Q

What are the first 3 steps for solving a solid geometry problem?

A
  1. Read the question carefully.
  2. Understand what you have to do.
  3. Plan your answer.
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3
Q

What do you do to solve a solid geometry problem after you have planned your answer?

A
  1. Determine the positioning of the base and draw it.
  2. Number the corners of the base before projecting.
  3. Project the complete view.
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4
Q

What do you do to solve a solid geometry problem after you have projected the complete view?

A
  1. Draw the complete view before projecting a cutting plane onto it.
  2. Draw the outline of the cut surface first, and then add what is left after truncating the piece that hides the cut surface from view.
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5
Q

When does a solid geometry problem seem far more complex than it actually is?

A

When they give you a combination of two or more right regular geometrical solids to draw.

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6
Q

What is the problem with giving two or more right regular geometrical solids to draw?

A

The confusion arises from the complexity of the combination of the solids and the many projection lines generated by the extra information that has to be drawn.

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7
Q

What is the trick to easily projecting a combination of right regular geometric solids?

A

You have to develop a reliable method of reducing the question to its simplest form.

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8
Q

What is the first method for simplifying a combination of right regular geometric solids?

A

Add numbers to the corners of one solid and letters to the corners of the other solid then proceed with your drawing.

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9
Q

What is the second method for simplifying a combination of right regular geometric solids?

A

Project one of the solids completely, as though there were only one, and then project the other solid.

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10
Q

Should you stick with a single method for simplifying a combination of right regular geometric solids?

A

No. A combination of both methods is usually recommended for the best results.

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