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Technical Drawing

AI prompts for senior secondary learners.

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216 prompts matching "Assuming the longer of the two given views of a line shows its true length"

Practice set: Success: radius and tangent perpendicular within ±1° at every point of tangency

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Quiz: 3. Construct an arc touching one circle internally and enclosing the other externally

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Let me explain: 4. Relate loci to the motion produced by levers, linkages and rotary systems

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Let me explain: 2. Construct an ellipse by the four-centre, concentric-circles and parallelogram methods

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Practice set: Success: both folded models close with a gap of less than 2 mm

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WAEC prep: Success: all three views correctly aligned by projection

Act as my WAEC Technical Drawing examiner. I am in SS1. Set me an exam-standard question o

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Spot my mistake: 4. Distinguish chain, parallel and running dimensioning and select the appropriate system

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Real-life Nigeria: Dimensioning rules with examples of correct

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Practice set: Four-centre ellipse inside an isometric rhombus. Students construct isometric circles in the

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Project task: Building a composite object in isometric from three orthographic views

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Practice set: Producing a composite isometric drawing from orthographic views

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Let me explain: 4. Construct an oblique drawing using the centre-layout method

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Teach me: 2. Use a graphics package for lettering and for drawing lines and angles

You are my personal SS1 Technical Drawing tutor. Teach me 2. Use a graphics package for le

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Spot my mistake: Full-year synoptic review

Write a short SS1 Technical Drawing answer about full-year synoptic review that contains t

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Spot my mistake: Producing vertical and inclined lettering to consistent height

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Quiz: 2. Identify hazards in the drawing studio

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Spot my mistake: And produce all six line types at correct weight

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Let me explain: 3. Construct the special angles 30°, 45°, 60°, 75°, 90°, 105° and 120° using compasses only

I am going to explain 3. Construct the special angles 30°, 45°, 60°, 75°, 90°, 105° and 12

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Practice set: Constructing the special angles without a protractor

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Spot my mistake: Constructing an inscribed, a circumscribed and an escribed circle for a given triangle

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