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100+ Free Catalonia PAU Technical Drawing Applied to Plastic Arts and Design II Practice Questions

Catalonia PAU Technical Drawing Applied to Plastic Arts and Design II (Dibuix Tècnic Aplicat a les Arts Plàstiques i al Disseny II - CIC / Generalitat de Catalunya 2026) practice questions are available now; exam metadata is being verified.

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Key Facts: Catalonia PAU Technical Drawing Applied to Plastic Arts and Design II Exam

90 Min

Official examination time limit

Consell Interuniversitari de Catalunya (CIC)

0–10

Scoring range for PAU subject papers

Generalitat de Catalunya University Access

Min 4.0

Minimum score in Access Phase to combine with Bachillerat GPA

CIC Admission Criteria

EUR 110.00+ access phase (EUR 41.30 exam right + EUR 68.70 access phase; plus EUR 13.80 per admission exercise, Generalitat de Catalunya 2026)

Base registration fee for PAU Access Phase in Catalonia

Generalitat de Catalunya Fee Schedule

100

Practice questions available in this study bank

OpenExamPrep

Catalonia PAU Technical Drawing Applied to Plastic Arts and Design II tests 2n Bachillerat students on plane geometry, geometric transformations, dihedral projections, axonometry, perspective, and ISO drafting standards over 90 minutes. Official exams are practical graphic tasks in Catalan/Spanish, adapted here as English MCQs for theory and normalization review.

Sample Catalonia PAU Technical Drawing Applied to Plastic Arts and Design II Practice Questions

Try these sample questions to test your Catalonia PAU Technical Drawing Applied to Plastic Arts and Design II exam readiness. Each question includes a detailed explanation. Start the interactive quiz above for the full 100+ question experience with AI tutoring.

1Which notable point of a triangle is defined as the intersection of its three interior angle bisectors and serves as the center of its inscribed circle (incircle)?
A.Incenter
B.Orthocenter
C.Circumcenter
D.Centroid
Explanation: The incenter is the point of concurrence of the three interior angle bisectors of a triangle. It is equidistant from all three sides, making it the center of the inscribed circle.
2In planar geometric constructions, what is the geometric locus of points in a plane that are equidistant from two given fixed points A and B?
A.Angle bisector
B.Perpendicular bisector of segment AB
C.Parallel line through midpoint
D.Concentric circumference
Explanation: The perpendicular bisector (mediatriu) of a line segment AB is the straight line perpendicular to segment AB at its midpoint. Every point on this line is equidistant from endpoints A and B.
3What is the ratio of golden section (divisió àuria) when dividing a line segment of length L into a major segment a and minor segment b?
A.L / a = 1.414
B.a / b = 1.500
C.L / a = a / b ≈ 1.618
D.L / a = 2.000
Explanation: The golden section divides a segment such that the ratio of the whole segment L to the larger part a is equal to the ratio of the larger part a to the smaller part b. This golden ratio phi (Φ) is approximately 1.618.
4When constructing a regular hexagon inscribed in a circle of radius R using a ruler and compass, what is the length of each side of the hexagon?
A.R * sqrt(2)
B.R * sqrt(3)
C.0.5 * R
D.R
Explanation: In an inscribed regular hexagon, each of the six central triangles formed with the center is equilateral. Therefore, the side length of the regular hexagon is exactly equal to the radius R of the circumscribed circle.
5What condition must be satisfied for two circumferences to be tangent to each other externally?
A.The distance between their centers equals the sum of their radii.
B.The distance between their centers equals the difference of their radii.
C.The distance between their centers is less than the difference of their radii.
D.The distance between their centers is greater than the sum of their radii.
Explanation: Two circles are externally tangent when they touch at exactly one point and lie on opposite sides of their common tangent line. In this case, the distance between their center points d is equal to R1 + R2.
6What is the radical axis (eix radical) of two non-concentric circumferences?
A.A circle passing through the centers of both circumferences
B.The straight line locus of points having equal power with respect to both circumferences
C.The line segment connecting the centers of both circumferences
D.The line tangent to both circumferences at their points of maximum curvature
Explanation: The radical axis of two circumferences is the straight line consisting of all points in the plane that have equal radical power with respect to both circles. It is always perpendicular to the line connecting their centers.
7Which geometric transformation converts a circle not passing through the center of inversion O into another circle?
A.Translation
B.Planar Inversion
C.Shear transformation
D.Central Homology
Explanation: In planar inversion (inversió plana) with center O and constant k, any circle that does not pass through the center of inversion O is transformed into another circle not passing through O.
8In modular surface patterns and decorative tiling (xarxes modulars), which regular polygon cannot tile a Euclidean plane by itself without gaps or overlaps?
A.Equilateral triangle
B.Square
C.Regular pentagon
D.Regular hexagon
Explanation: A regular pentagon has interior angles of 108 degrees. Because 360 is not divisible by 108 (360 / 108 = 3.33), regular pentagons cannot meet at a vertex to fill 360 degrees without gaps or overlaps.
9In tangency constructions, what is the Apollonius problem case designated as 'PPP'?
A.Constructing a circle tangent to three given lines
B.Constructing a circle passing through three given points
C.Constructing a circle tangent to three given circles
D.Constructing a circle passing through two points and tangent to one line
Explanation: The 'PPP' case of Apollonius tangency problems requires finding a circle that passes through three non-collinear given points. Its center is the circumcenter of the triangle formed by the three points.
10How many solution circumferences exist for the Apollonius problem case 'LLL' (constructing circumferences tangent to three non-parallel intersecting lines)?
A.1 solution
B.2 solutions
C.4 solutions
D.8 solutions
Explanation: Three non-parallel intersecting lines form a triangle. There are 4 solution circles tangent to all three lines: 1 incircle (inside the triangle) and 3 excircles (outside the triangle opposite each vertex).

About the Catalonia PAU Technical Drawing Applied to Plastic Arts and Design II Practice Questions

Verified exam format metadata for Catalonia PAU Technical Drawing Applied to Plastic Arts and Design II (Dibuix Tècnic Aplicat a les Arts Plàstiques i al Disseny II - CIC / Generalitat de Catalunya 2026) is pending. The practice questions above remain available while official exam length, timing, passing score, fee, and administrator details are reviewed.