All Practice Exams
100+ Free Extremadura PAU Technical Drawing Applied to Plastic Arts and Design II Practice Questions
Extremadura PAU Technical Drawing Applied to Plastic Arts and Design II (Dibujo Técnico Aplicado a las Artes Plásticas y al Diseño II - UEx 2026) practice questions are available now; exam metadata is being verified.
✓ No registration✓ No credit card✓ No hidden fees✓ Start practicing immediately
100+ Questions
100% Free
Loading practice questions...
Same family resources
Explore More Spain Extremadura PAU (Prueba de Acceso a la Universidad)
Continue into nearby exams from the same family. Each card keeps practice questions, study guides, flashcards, videos, and articles in one place.
2026 Statistics
Key Facts: Extremadura PAU Technical Drawing Applied to Plastic Arts and Design II Exam
EUR 78.26
Ordinary registration fee for PAU in Extremadura
Universidad de Extremadura (UEx)
90 Mins
Official examination duration
Comisión Organizadora de la PAU de Extremadura
Min 4.0
Minimum Access Phase score required to combine with Bachillerato GPA
UEx / Junta de Extremadura
4 Categories
Core technical drawing syllabus domains
2º Bachillerato LOMLOE Applied Technical Drawing Syllabus
100
Practice questions available in this OpenExamPrep bank
OpenExamPrep
Extremadura PAU Technical Drawing Applied to Plastic Arts and Design II tests 2º Bachillerato students on plane geometry, dihedral projections, axonometry, perspective, and ISO drafting standards over 90 minutes.
Sample Extremadura PAU Technical Drawing Applied to Plastic Arts and Design II Practice Questions
Try these sample questions to test your Extremadura 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 point of concurrence of its three interior angle bisectors and serves as the center of its inscribed circle (incircle)?
A.Incenter
B.Circumcenter
C.Orthocenter
D.Centroid
Explanation: The incenter is the intersection point of the three interior angle bisectors of a triangle. It is equidistant from all three sides and acts as the center of the incircle.
2In any right-angled triangle, where is the circumcenter located?
A.At the vertex of the right angle
B.At the midpoint of the hypotenuse
C.Strictly inside the triangle near the shortest leg
D.Outside the triangle opposite the hypotenuse
Explanation: According to Thales' theorem, any right triangle inscribed in a circle has its hypotenuse as a diameter, placing the circumcenter exactly at the midpoint of the hypotenuse.
3At what ratio does the centroid of a triangle divide each median, measured from the vertex to the midpoint of the opposite side?
A.1:1
B.3:1
C.2:1
D.3:2
Explanation: The centroid divides each median into two segments such that the distance from the vertex to the centroid is twice the distance from the centroid to the midpoint of the opposite side (ratio 2:1).
4Which notable point of a triangle is defined by the intersection of its three altitudes?
A.Centroid
B.Incenter
C.Excenter
D.Orthocenter
Explanation: The orthocenter is defined as the common point where all three altitudes (perpendicular segments from vertices to opposite sides) intersect.
5What is the numerical value of the Golden Ratio (sección áurea, φ), defined as the positive solution to the equation φ² - φ - 1 = 0?
A.1.618
B.1.414
C.2.718
D.3.142
Explanation: The golden ratio φ is given by (1 + √5)/2, which evaluates to approximately 1.6180339...
6In geometric drawing, how is an oval (óvalo) defined?
A.An open curve formed by two parabolic branches
B.A closed compound curve composed of four tangent circular arcs with two axes of symmetry
C.A true conic section created by intersecting a cone with an oblique plane cutting all generators
D.A non-symmetric wavy curve formed by three inflection points
Explanation: An oval is a closed, smooth plane curve formed by circular arcs smoothly joined at points of tangency, possessing two perpendicular axes of symmetry.
7In a planar homothety (homotecia) with center O and scale factor k < 0, where is the transformed image located relative to the original figure?
A.On the same side of center O, enlarged and upright
B.Rotated 90 degrees around center O without size change
C.On the opposite side of center O, inverted and scaled by |k|
D.Reflected across a line of symmetry located at distance k from O
Explanation: When the homothety ratio k is negative, vectors from center O to transformed points point in the opposite direction (OA' = k · OA), resulting in an inverted figure situated on the opposite side of center O.
8In planar inversion (inversión en el plano) with center O and positive power K > 0, where does the inverse point A' of a point A lie?
A.On the ray opposite to OA such that OA + OA' = K
B.On the perpendicular bisector of segment OA at distance √K
C.On a concentric circle of radius K centered at O
D.On the ray OA on the same side of center O such that OA · OA' = K
Explanation: By definition, planar inversion maps a point A to A' along the ray OA such that the product of their distances from the inversion center O equals the constant power K (OA · OA' = K). For K > 0, A and A' lie on the same ray.
9When constructing a regular hexagon inscribed in a circle of radius R, what is the length of each side of the hexagon?
A.Equal to R
B.Equal to R · √2
C.Equal to R / 2
D.Equal to R · √3
Explanation: A regular hexagon consists of six equilateral triangles meeting at the circumcenter. Therefore, the side length of an inscribed regular hexagon is exactly equal to the radius R of its circumscribed circle.
10How can a regular octagon be constructed geometrically starting from an inscribed square inside a circle?
A.By trisecting the four interior angles of the square
B.By bisecting the four central angles subtended by the sides of the square
C.By doubling the radius of the circumscribed circle
D.By drawing tangents at the four vertices of the square
Explanation: Bisecting the 90-degree central angles of an inscribed square divides the circle into eight equal 45-degree arcs. Connecting the eight division points yields a regular octagon.
About the Extremadura PAU Technical Drawing Applied to Plastic Arts and Design II Practice Questions
Verified exam format metadata for Extremadura PAU Technical Drawing Applied to Plastic Arts and Design II (Dibujo Técnico Aplicado a las Artes Plásticas y al Diseño II - UEx 2026) is pending. The practice questions above remain available while official exam length, timing, passing score, fee, and administrator details are reviewed.