CISCE Syllabus For Class 10 Technical Drawing Applications: Knowing the Syllabus is very important for the students of Class 10. Shaalaa has also provided a list of topics that every student needs to understand.

The CISCE Class 10 Technical Drawing Applications syllabus for the academic year 2022-2023 is based on the Board's guidelines. Students should read the Class 10 Technical Drawing Applications Syllabus to learn about the subject's subjects and subtopics.

Students will discover the unit names, chapters under each unit, and subtopics under each chapter in the CISCE Class 10 Technical Drawing Applications Syllabus pdf 2022-2023. They will also receive a complete practical syllabus for Class 10 Technical Drawing Applications in addition to this.

## CISCE Class 10 Technical Drawing Applications Revised Syllabus

CISCE Class 10 Technical Drawing Applications and their Unit wise marks distribution

### CISCE Class 10 Technical Drawing Applications Course Structure 2022-2023 With Marking Scheme

# | Unit/Topic | Weightage |
---|---|---|

100 | Geometrical Constructions Based on Plane Geometry | |

200 | Area Constructions | |

300 | Templates as an Application of Geometrical Constructions and Other Constructions Such as | |

400 | Scales | |

500 | Engineering Curves | |

600 | Solids | |

700 | Oblique Drawing | |

800 | Sections of Right Solids (Prism, Pyramid, Cylinder and Cone) | |

900 | Isometric Drawing | |

1000 | Sectional Orthographic Views | |

Total | - |

## Syllabus

(i) Division of a line into equal or proportional parts: Construction of a triangle/ quadrilateral when its perimeter and the ratio of the lengths of its sides are given.

(ii) Division of a circle into equal parts (4, 6, 8, 12) using set square or compasses.

(iii) To find the length of an arc/circumference of a circle.

(iv) An angle and a circle touching its sides.

(v) A circle of given radius passing through two given points.

(vi) An arc passing through three noncollinear points.

(vii) A continuous arc passing through not more than 5 non-collinear points.

(viii) A regular polygon (3, 4 5 6 sides) with special methods (side given).

(ix) Construction of a regular octagon in a square (side of the square = distance between parallel sides of a octagon).

(x) More than one polygon (sides 3, 4, 5, 6, 7, 8) on a common base on the same side/opposite sides.

(xi) Inscribing/Circumscribing a circle on a regular polygon (3, 4, 5, 6 sides).

(xii) Inscribe/Circumscribe a circle of given radius by a regular polygon up to six sides.

(xiii) In a regular polygon to draw the same number of equal circles as the sides of the polygon each circle touching one /two sides of the polygon and two of the other circles externally.

(xiv) Outside a regular polygon to draw the same number of equal circles as the sides of the polygon each touching one side of the polygon and two of the other circles externally.

(xv) Regular hexagon and 3 equal circles inside it touching one side/ two sides of the hexagon and the other two circles externally.

(xvi) A circle and (3, 4, 5, 6,) equal circles inside it touching internally and touching each other externally.

(xvii) Tangents to a circle at a point on the circumference.

(xviii) Direct common tangents/Transverse common tangents to two equal/unequal circles. Also to measure and record their lengths.

(xix) Drawing (not more than three) circles touching each other externally and also touching two converging lines (radius of one of the circles is given).

(i) Constructions based on the application of area theorems (area of polygons).

(ii) Converting the given polygon into a triangle having equal/half/double the area of the polygon.

(iii)Changing given triangles (2 or 3) into a single triangle having the area equal to the sum of the areas of the given triangles. Methods for constructing:

- a scalene triangle / isosceles triangle /a right angled triangle equal to the area / half the area / twice the area of any given quadrilateral.
- a parallelogram equal in area to any given triangle.
- a triangle equal in area to the sum of any two / three given triangles.
- a triangle equal in area / half the area to any given regular pentagon / hexagon.
- a triangle of a given base / altitude, equal in area to another given triangle.
- a triangle equal in area to ½ or twice the area of any given triangle.
- a square equal in area to any given parallelogram / triangle / rectangle.
- a square, equal in area to any given regular pentagon / hexagon.

(i) Arc of a given radius touching a given line and passing through a given point.

(ii) Arc of given radius touching two intersecting straight lines.

(iii) Arc of given radius touching a given arc and a straight line.

(iv) Arc of a given radius touching two given arcs (externally/internally). (To redraw the given figure and insert the dimensions).

Applying the construction methods, involving circles, tangential, circles / arcs /straight lines and points, for constructing TEMPLATES of various shapes.

(i) To find the R.F. (Representative Fraction) and the scale length from the given data by showing neat working.

(ii) Construction of a plain scale/diagonal scale.

(iii) Use of constructed scale in the preparation of field drawing scale diagram (Enough data to be provided).

Definition of R.F. formula. Finding the Representative Fraction (R. F.) and the Scale length by the given data by showing neat working/lettering. Construction of Plain and Diagonal Scales in different units of linear measurements, and marked and numbered accordingly. Transferring the required measurements, from the constructed scale, to create finished Scaled drawings, of: field drawings / templates / Orthographic projections / plane geometrical constructions.

An ellipse, a parabola

Engineering Curves (construction only) as used in manhole covers, arches, dams, monuments etc.

(i) Ellipse: (major and minor axes given)

(a) by arcs of circles method.

(b) by the concentric circles method.

(c) by oblong method.

(ii) Parabola (base and axis given)

(a) by rectangle method.

(b) by tangent method

(i) Orthographic projections of right solids such as regular prisms and pyramids with bases as regular polygons up to six sides, cylinder and cone.

(a) Axis perpendicular to one of the reference planes and parallel to the other.

(b) Axis parallel to both the reference planes(prism/cylinder only).

(c) Axis inclined to one of the reference planes and parallel to the other. Use of auxiliary plane may be included.(Auxiliary elevation and auxiliary plan).

(ii) Development of surfaces of the right solids (Parallel and Radial).

(iii)Determination of true length of line when inclined to both the reference planes e.g. slant edge of a pyramid.

Right Solids, such as, Prisms (triangular, square, pentagonal and hexagonal )

Pyramids (triangular, square, pentagonal and hexagonal bases.), Cylinders and Cones:

Simple word problems on

(i) orthographic projections of right solids.

with its axis, perpendicular to one plane, and, parallel to the other plane.

with its axis, parallel to both planes.

with its axis, parallel to one plane, and, inclined to the other plane.

(ii) Parallel and Radial Development of lateral surfaces of right solids with axis perpendicular to H.P. and parallel to V.P.

(iii) Determination of true length of the slant edge of a pyramid when the slant edge is inclined to both H.P. and V.P.

(iv) Auxiliary views: Figure showing auxiliary inclined plane should be given with the word problem.

– Auxiliary elevation of right solid with axis parallel to H.P. and inclined to V.P.

– Auxiliary plan of a right solid with axis inclined to H.P. and parallel to V.P

Conversion of given orthographic views to oblique view (circular parts in top view to be excluded).Circular parts only in one view either in front view or in the side view. The angle of inclination with the receding axis to be given

(i) Sectional views of cut solids with axis perpendicular to H.P. and parallel to V.P.

(a) V.T. (Vertical Trace) parallel to or inclined to H.P.

(b) H.T. (Horizontal Trace) parallel/inclined to V.P. (Figure showing V.T and H.T should be given) Questions based on word problems should be excluded.

(ii) Axis parallel to both the reference planes (prism and cylinder only) with H.T .or V.T. of cutting plane shown in the figure.

(iii)Development of lateral surfaces of cut solids (parallel, radial): Prism, Pyramid, cylinder, cone.

(iv) Development of pipe joints as elbow joints, exhaust pipes etc. and the objects made of sheet metals in the shape of cylinders.

(v) True shape of a section.

(vi) Auxiliary views (A.F.V. /A.T.V.) of cut solids with axis perpendicular to H.P and parallel to V.P with

(a) Auxiliary plane parallel to the cutting plane.

(b) Auxiliary plane inclined to H.P at a given angle.

Sections of Right Solids, such as, Prisms, Cylinders, Pyramids and Cones.

Sectional views, of cut / truncated solids,

- with its axis, perpendicular to the H.P. and parallel to the V.P., when the cutting plane is parallel / inclined to H.P. or, to the V.P. (only one cutting plane to be expressed in the figure)
- with its axis, parallel to both planes ( prisms and cylinders only), with not more than one cutting plane shown in the figure.

Developments of the lateral surfaces of:

- Cut Solids / Truncated Solids (parallel and radial), such as, Prisms, Cylinders, Pyramids and Cones with one cutting plane shown in the figure.
- Cylindrical pipe joints, as used for constructing, Chimneys, Ventilators, exhaust pipes, etc., as application of development of lateral surfaces of cut/truncated cylinders with one/more than one cutting plane shown in the figure.

Auxiliary view, of cut / truncated solids such as prism / pyramids / cylinder / cone, when the axis is perpendicular to the H.P. and parallel to the V.P. with the Auxiliary plane;

- parallel to the cutting plane.
- at an inclination to the H.P

Auxiliary plane should be shown in the figure. and The True Shape of the, cut / truncated, surface of right solids such as prism / pyramid / cylinder / cone when axis is perpendicular to H.P. and parallel to V.P.

(Use of scale to draw isometric drawing may be included. e.g. 2:1 or 1:2 only).

(a) Copy the given isometric figure.

(b) Conversion of the given orthographic view into isometric drawing.

(c) Isometric projection by constructing and making use of an isometric scale.

Isometric Drawing: In full scale and maybe in the scale of 2:1 or 1:2.

- Drawing the Isometric view, from a given, Isometric view.
- Drawing the Isometric view, by reading and visualizing the same, from the given Orthographic views.
- Drawing the Isometric projection from either a given pictorial view or the Orthographic views, by constructing and using the Isometric Scale.

(1st and 3rd angle methods)

(a) Conversion of given pictorial view (Isometric/oblique into sectional/half sectional orthographic views).

(b) Conversion of a given orthographic view into sectional/half sectional views and adding the missing view.

The Orthographic Projection, First and Third, angle methods: (at least one of the views as sectional view). Drawing the Orthographic views / full sectional views / half-sectional views of an object shown in a given pictorial view: Isometric / Oblique with cutting plane / planes shown.

- Converting the given Orthographic view / views into Sectional views, full / half according to the Cutting plane line / lines marked in a given view / views.
- Dimensioning the Orthographic views showing the cutting plane, naming the views.