PROJECTION OF SOLIDS

BASICS OF SOLIDS

  1. 1.1.The minimum number of orthographic
    view required to represent a solid on flat
    surface is

    a) 1
    b) 2
    c) 3
    d) 4
    Answer: b
    Explanation:
    A solid has 3 dimensions
    length, breadth and thickness. A single view
    represents any of the two dimensions of a
    solid and other represents, other set of two
    dimensions, so that we can understand whole
    geometry.
  2. 2.2.Match the following
    1.Polyhedron Number of faces
  3. 2.Triangular Prism i. 6
  4. 3.Tetrahedron ii. 5
  5. 4.Octahedron iii. 4
  6. 5.Cube iv. 8
    a) 1, i; 2, ii; 3, iii; 4, iv
    b) 1, ii; 2, iii; 3, iv; 4, i
    c) 1, ii; 2, iv; 3, i; 4, iii
    d) 1, iv; 2, iii; 3, ii; 4, i
    Answer: b
    Explanation:
    A polyhedron is defined as a
    solid bounded by planes called faces. Prism is
    a polyhedron having two equal and similar
    faces (bases or ends), parallel to each other
    and joined by other faces which are
    rectangles.
  7. 3.Match the following
    1.Prisms Number of edges
  8. 2.Triangular i. 18
  9. 3.Square ii. 15
  10. 4.Pentagon iii. 9

Hexagonal iv. 12

a) 1, i; 2, ii; 3, iii; 4, iv
b) 1, iii; 2, ii; 3, iv; 4, i
c) 1, iii; 2, iv; 3, ii; 4, i
d) 1, iv; 2, iii; 3, ii; 4, i
Answer: c
Explanation: Prism is a polyhedron having
two equal and similar faces (bases or ends),
parallel to each other and joined by other
faces which are rectangles. So there exist 3 x
number of sides of base of edges in prism.

  1. The number of corners that exist in
    pyramids is 1+ number of sides of base.
    a) True
    b) False
    Answer: a
    Explanation: A pyramid is a polyhedron
    having a plane figure as a base and a number
    of triangular faces meeting at a point called
    vertex or apex. The imaginary line joining the
    apex with the center of the base is its axis.
  1. 5.Match the following
    Prisms Number of vertices
  2. Triangular i. 12
  3. Square ii. 10
  4. Pentagon iii. 6
  5. Hexagonal iv. 8
    a) 1, i; 2, ii; 3, iii; 4, iv
    b) 1, iii; 2, ii; 3, iv; 4, i
    c) 1, iii; 2, iv; 3, ii; 4, i
    d) 1, iv; 2, iii; 3, ii; 4, i
    Answer: c
    Explanation: Prism is a polyhedron which
    has two equal faces (bases or ends), parallel
    to each other and joined by other faces which
    are rectangles. So there exist 2 x number of
    sides of base of vertices in prism.
  1. Solid of revolution gets same shapes in at
    least two in three orthographic views.

    a) True
    b) False

    Answer: a
    Explanation: Solids of revolutions are
    formed by revolving particular shaped plane
    surface about particular axis or about one of
    sides of plane surface so generally because of
    this any two orthographic views look similar.
  2. If a right angled triangle is made to
    revolute about one of its perpendicular sides
    the solid formed is
    a) cube
    b) triangular prism
    c) cone
    d) cylinder
    Answer: c
    Explanation: A right circular cone is a solid
    generated by the revolution of a right angled
    triangle about one of its perpendicular sides
    which is fixed. It has one circular base and
    one vertex. Its axis joins the vertex to center
    of circle (base) to which it is perpendicular.
  1. 8.Match the following
    Polyhedron Number of faces
  2. 1.Triangular Prism i. 8
  3. 2.Tetrahedron ii. 9
  4. 3.Octahedron iii. 6
  5. 4.Cube iv. 12
    a) 1, i; 2, ii; 3, iii; 4, iv
    b) 1, ii; 2, iii; 3, iv; 4, i
    c) 1, ii; 2, iv; 3, i; 4, iii
    d) 1, iv; 2, iii; 3, ii; 4, i
    Answer: b
    Explanation: A polyhedron is defined as a
    solid bounded by planes called faces. Prism is
    a polyhedron having two equal and similar
    faces (bases or ends), parallel to each other
    and joined by other faces which are
    rectangles.
  1. 9.Match the following
    Prisms Number of vertices
  2. 1.Triangular i. 7
  3. 2.Square ii. 6
  4. 3.Pentagon iii. 5
  5. 4.Hexagonal iv. 4
    a) 1, i; 2, ii; 3, iii; 4, iv
    b) 1, iii; 2, ii; 3, iv; 4, i
    c) 1, iii; 2, iv; 3, ii; 4, i
    d) 1, iv; 2, iii; 3, ii; 4, i
    Answer: d
    Explanation: A pyramid is a polyhedron
    having a plane figure as a base and a number
    of triangular faces meeting at a point called
    vertex or apex. So there exists 1+ number of
    sides of base of vertices in pyramid. In
    pyramid the number of vertices is equal to
    number of faces.
  1. 10.Match the following
    Prisms Number of vertices
  2. 1.Triangular i. 12
  3. 2.Square ii. 8
  4. 3.Pentagon iii. 6
  5. 4.Hexagonal iv. 10
    a) 1, i; 2, ii; 3, iii; 4, iv
    b) 1, iii; 2, ii; 3, iv; 4, i
    c) 1, iii; 2, iv; 3, ii; 4, i
    d) 1, iv; 2, iii; 3, ii; 4, i
    Answer: b
    Explanation: A pyramid is a polyhedron
    having a plane figure as a base and a number
    of triangular faces meeting at a point called
    vertex or apex. The imaginary lie joining the
    apex with the center of the base is its axis. So
    there exists 2 x number of sides of base of
    edges in a pyramid.
  1. When a pyramid or a cone is cut by a
    plane parallel to its base, thus removing the
    top portion, the remaining portion is called
    a) cylinder
    b) frustum
    c) prism
    d) polyhedron
    Answer: b
    Explanation: When a pyramid or a cone is
    cut by a plane parallel to its base, thus
    removing the top portion, the remaining
    portion is called its frustum. When a solid is
    cut by a plane inclined to the base it is said to
    be truncated.
  2. Straight lines drawn from the apex to the
    circumference of the base-circle are all equal
    and are called
    a) edges
    b) connecting lines
    c) projectors
    d) generators
    Answer: d
    Explanation: In a cone, the straight lines
    drawn from the apex to the circumference of
    the base-circle are all equal and are called
    generators of the cone. The length of the
    generator is the slant height of the cone.
  3. The solid formed by 12 equal and regular
    pentagons as faces is called
    a) plantonic solid
    b) dodacahedron
    c) Icosahedron
    d) pyritohedron
    Answer: b
    Explanation: Plantonic solid is a regular
    convex polyhedron. Dodecahedron is one of
    the plantonic solid. Icosahedron is a solid
    which has twenty equal sized equilateral
    triangles as faces. Pyritohedron is the
    irregular dodecahedron.

PROJECTION OF
SOLIDS IN SIMPLE POSITION

  1. If a solid is positioned that its axis is
    perpendicular to one of the reference plane.
    Which of the following is false?
    a) Axis is parallel to other reference plane
    b) Base is parallel to reference plane
    c) Projection on that plane gives true shape of
    its base
    d) Base is perpendicular to horizontal plane
    Answer: d
    Explanation: If solid’s axis is perpendicular
    to H.P the base is parallel to H.P and
    projection on to the H.P gives the true shape
    of base and similar to V.P and P.P. But here in
    question it is not specified that given solid’s
    axis is perpendicular to V.P.
  2. If a solid’s axis is perpendicular to one of
    the reference planes then the projection of
    solid on to the same plane gives the true
    shape and size of its
    a) lateral geometry
    b) base
    c) cross-section
    d) surface
    Answer: b
    Explanation: As in the planes, if the plane is
    parallel to one of the reference plane then
    projection of plane on to the same plane gives
    the true shape and size of the plane likewise
    the solid’s base is parallel to reference plane
    the projection gives the true shape of the
    base.
  3. When the axis of solid is perpendicular to
    H.P, the view should be drawn first
    and view then projected from it.
    a) front , top
    b) top, side
    c) side, front
    d) top, front
    Answer: d
    Explanation: When the axis of solid is perpendicular to H.P it is indirectly saying
    that the base is parallel to the horizontal plane so the projection on to it gives true shape of the base and then we can project and find the other dimensions.
  1. When the axis of solid is perpendicular to
    V.P, the view should be drawn first
    and view then projected from it.
    a) front , top
    b) top, side
    c) side, front
    d) top, front
    Answer: a
    Explanation: When the axis of solid is
    perpendicular to V.P it is indirectly saying
    that the base is parallel to the vertical plane so
    the projection on to it gives true shape of base
    and then we can project and find the other
    dimensions.
  2. When the axis of solid is parallel to H.P
    &V.P, then view should be drawn first
    and and view then projected
    from it.
    a) front , top, side
    b) top, side, front
    c) side, front, top
    d) top, front, side
    Answer: c
    Explanation: When the axis of solid is
    parallel to H.P, V.P then it is indirectly saying
    that it is perpendicular to picture plane so
    base is parallel to the profile plane so the
    projection on to it gives true shape of base
    and then we can projections of front and top
    can be drawn.
  3. The front view, side view and top view of a
    regular square pyramid standing on horizontal
    plane base on horizontal plane.
    a) triangle, triangle and square
    b) square, triangle and triangle
    c) square, triangle and square
    d) triangle, square and triangle
    Answer: a
    Explanation: Given a square pyramid made to stand on horizontal plane on its base, in which position the pyramid may place like this the front view and side gives triangle in particular isosceles triangle as pyramid given is regular one and top view gives square.
  1. The front view, side view and top view of a
    cylinder standing on horizontal plane base on
    horizontal plane.
    a) circle, rectangle and rectangle
    b) rectangle, rectangle and circle
    c) rectangle, circle and rectangle
    d) circle, triangle and triangle
    Answer: b
    Explanation: Given a cylinder made to stand
    on horizontal plane on its base, in which
    position the pyramid may place like this the
    front view and side gives rectangle and top
    view gives circle as the projection of top view
    is projection of base.

PROJECTIONS OF SOLIDS WITH AXIS INCLINED
TO VERTICAL PLANE AND PARALLEL TO HORIZONTAL
PLANE

  1. When a solid is placed such that axis is inclined with the V.P and parallel to the H.P. Its projections are drawn in stages.

a) 1 b) 4 c) 2 d) 3

Answer: c

Explanation: In the initial stage, the axis is kept perpendicular to the V.P and parallel to H.P and projections are drawn and then turning the axis to given angle of rotation with V.P and then again projections are based on previous vertices and edges.

2. A hexagonal pyramid first placed in such a way its axis is perpendicular to H.P and one edge AB parallel to V.P and then next this is turned about its axis so the base AB is now making some angle with V.P. The top view for previous and later one will be having the same shape.

  1. a)True
  2. b) False

Answer: a

Explanation: For given positions of solid the solid is just rotated around itself and given the axis is perpendicular to H.P so the top view gives the true shape and size of its base but the base is just rotated to its given angle shape will not change.

  1. A regular cone first placed in such a way
    its axis is perpendicular to V.P and next this is
    tilted such that its base is making some acute
    angle with V.P. The top view for previous and
    later one will be.
    a) Triangle, triangle
    b) irregular shape of circle and triangle,
    triangle
    c) triangle, irregular shape of circle and
    triangle
    d) circle, triangle
    Answer: a
    Explanation: For given positions of solid the
    solid is just tilted to some angle with V.P and
    previously given the axis is perpendicular to
    V.P so the top view gives the triangle and
    next with some given angle shape will not
    change.
  2. A regular cone first placed in such a way
    its axis is perpendicular to V.P and next this is
    tilted such that its base is making some acute
    angle with V.P. The front view for previous
    and later one will be having same shape.
    a) True
    b) False
    Answer: b
    Explanation: For given positions of solid the
    solid is just tilted to some angle with V.P and
    previously given the axis is perpendicular to
    V.P so the front view gives the circle and next
    with some given angle shape will change to
    some irregular shape of circle and triangle.
  1. 5.A cylinder first placed in such a way its
    axis is perpendicular to V.P and next this is
    tilted such that its axis is making some acute
    angle with V.P. The front view for previous
    and later one will be
    a) circle, rectangle with circular ends
    b) rectangle, rectangle
    c) rectangle with circular ends, rectangle
    d) circle, rectangle
    Answer: a
    Explanation: For given positions of solid the
    solid is made acute angle with V.P and
    previously given the axis is perpendicular to
    V.P so the front view gives the circle and next
    with some given angle shape will change to
    rectangle with circular ends.
  2. 6.A cylinder first placed in such a way its
    axis is perpendicular to V.P and next this is
    tilted such that its axis is making some acute
    angle with V.P. The top view for previous and
    later one will be
    a) circle, rectangle with circular ends
    b) rectangle, rectangle
    c) rectangle with circular ends, rectangle
    d) circle, rectangle

Answer: b
Explanation: For given positions of solid the
solid is made acute angle with V.P and
previously given the axis is perpendicular to
V.P so the top view gives the rectangle and
next with some given angle shape will not
change but just tilt to given angle.

  1. 7.A triangular pyramid is placed such that its
    axis is perpendicular to V.P and one of its
    base’s edges is parallel to H.P the front view
    and top view will be
    a) Triangle of base, triangle due to slanting
    side
    b) Triangle due to slanting side, triangle of
    base
    c) Triangle of base, rhombus
    d) Rhombus, triangle of base
    Answer: a
    Explanation: Given a triangular pyramid
    which means the projection to its base gives
    triangle shape and other orthographic views
    give triangle. Here given is pyramid whose
    axis is perpendicular to V.P so its front view
    will be triangle of its base and top view will
    be another different triangle.
  2. 8.A square pyramid is placed such that its
    axis is inclined to V.P and one of its base’s
    edges is parallel to H.P the front view and top
    view will be
    a) Square, Isosceles triangle
    b) Irregular pentagon, square
    c) Irregular pentagon, isosceles triangle
    d) Pentagon, equilateral triangle
    Answer: c
    Explanation: Given a square pyramid which
    means the projection to its base gives square
    shape and other orthographic views give
    triangle. Here given is pyramid whose axis is
    inclined to V.P so its front view will be
    irregular pentagon and top view will be
    isosceles triangle.
  3. 9.A square prism is placed such that its axis
    is inclined to V.P and one of its base’s edges
    is parallel to H.P the front view and top view
    will be
    a) Square, irregular polygon
    b) Irregular polygon, rectangle
    c) Rectangle, irregular polygon
    d) Pentagon, square
    Answer: b
    Explanation: Given a square prism which
    means the projection to its base gives square
    shape and other orthographic views give
    rectangle. Here given is prism whose axis is
    inclined to V.P so its top view will be
    rectangle and front view will be irregular
    polygon.
  4. 10.A regular cone having its axis parallel to
    H.P and perpendicular to V.P at first but then
    the cone’s axis keeping parallel to H.P and
    rotated such that its new axis is perpendicular
    to the previous axis. The front view of the
    previous and later one is
    a) Circle, triangle
    b) Circle, triangle with circular base
    c) Triangle, triangle
    d) Circle, circle
    Answer: a
    Explanation: Given a regular cone which
    means the projection to its base gives circle
    shape and other orthographic views give
    triangle. But here given is inclination it may
    give irregular shape in its front view if the
    angle is acute angle but here given is 90
    degrees so we get triangle.
  5. 11.A regular cone having its axis parallel to
    H.P and perpendicular to V.P at first but then
    the cone’s axis keeping parallel to H.P and
    rotated such that its new axis is perpendicular
    to previous axis. The top view of the previous
    and later one is
    a) Circle, triangle
    b) Circle, triangle with circular base
    c) Triangle, triangle
    d) Circle, circle

Answer: c
Explanation: Given a regular cone which
means the projection to its base gives circle
shape and other orthographic views give
triangle. But here given is inclination it may
change shape in its front view but in top view
it just totally rotated as per given angle.

  1. 12.A tetrahedron is made to place on V.P that
    is with its axis perpendicular to it and one of
    the edges of base parallel to H.P and then the
    tetrahedron is made to rotate w.r.t to V.P up to
    an acute angle. The top view of previous and
    later one is
    a) isosceles triangle, isosceles triangle
    b) equilateral triangle, isosceles triangle
    c) equilateral triangle, square
    d) square, irregular polygon of 4 sides
    Answer: a
    Explanation: As normal a tetrahedron gives
    equilateral triangle for a project to its base
    and isosceles triangle for other view when
    placed without inclination but here inclination
    is given but given view is top view so the
    shape will not change but rotate to given
    angle.

PROJECTION OF
SOLIDS WITH AXIS INCLINED
TO HORIZONTAL PLANE AND
PARALLEL TO VERTICAL
PLANE

When a solid is placed such that axis is
inclined with the H.P and parallel to the V.P.
Its projections are drawn in
stages.
a) 1
b) 4
c) 2
d) 3
Answer: c
Explanation: In the initial stage, the axis is
kept perpendicular to the H.P and parallel to
V.P and projections are drawn and then
turning the axis to given angle of rotation
with H.P and then again projections are based
on previous vertices and edges.

  1. A hexagonal pyramid first placed in such a
    way its axis is perpendicular to V.P and one
    edge AB parallel to H.P and then next this is
    turned about its axis so the base AB is now
    making some angle with H.P. The top view
    for previous and later one will be having
    different shapes.
    a) True
    b) False
    Answer: b
    Explanation: For given positions of solid the
    solid is just rotated around itself and given the
    axis is perpendicular to V.P so the top view
    gives the true shape and size of its base but
    the base is just rotated to its given angle
    shape will not change.
  2. A regular cone first placed in such a way
    its axis is perpendicular to H.P and next to
    this is tilted such that its base is making some
    acute angle with H.P. The top view for
    previous and later one will be
    a) triangle, triangle
    b) irregular shape of circle and triangle,
    triangle
    c) circle, irregular shape of circle and triangle
    d) circle, triangle
    Answer: c
    Explanation: For given positions of solid the
    solid is just tilted to some angle with H.P and
    previously given the axis is perpendicular to
    H.P so the top view gives the triangle and
    next with some given angle shape will change
    to irregular shape of circle and triangle.
  3. A regular cone first placed in such a way
    its axis is perpendicular to H.P and next this
    is tilted such that its base is making some
    acute angle with H.P. The front view for
    previous and later one will be having same
    shape.

a) True
b) False
Answer: a
Explanation: For given positions of solid the
solid is just tilted to some angle with H.P and
previously given the axis is perpendicular to
H.P so the front view gives the triangle and
next with some given angle shape will not
change but just rotate.

  1. A regular pentagon prism first placed in
    such a way its axis is perpendicular to H.P
    and one edge is parallel to V.P and next this is
    tilted such that its axis is making some acute
    angle with H.P. The front view for previous
    and later one will be
    a) pentagon, rectangle
    b) rectangle, pentagon
    c) rectangle, rectangle
    d) irregular hexagon, pentagon
    Answer: c
    Explanation: For given positions of solid the
    solid is made acute angle with H.P and
    previously given the axis is perpendicular to
    H.P so the front view gives the rectangle and
    next with some given angle shape will rotate
    totally.
  2. A cylinder first placed in such a way its
    axis is perpendicular to H.P and next this is
    tilted such that its axis is making some acute
    angle with H.P. The top view for previous and
    later one will be
    a) circle, rectangle with circular ends
    b) rectangle, rectangle
    c) rectangle with circular ends, rectangle
    d) circle, rectangle
    Answer: a
    Explanation: For given positions of solid the
    solid is made acute angle with H.P and
    previously given the axis is perpendicular to
    H.P so the front view gives the circle and next
    with some given angle shape will change to
    rectangle with circular ends.
  3. A cylinder first placed in such a way its
    axis is perpendicular to H.P and next this is
    tilted such that its axis is making some acute
    angle with H.P. The front view for previous
    and later one will be
    a) circle, rectangle with circular ends
    b) rectangle, rectangle
    c) rectangle with circular ends, rectangle
    d) circle, rectangle
    Answer: b
    Explanation: For given positions of solid the
    solid is made acute angle with V.P and
    previously given the axis is perpendicular to
    V.P so the top view gives the rectangle and
    next with some given angle shape will not
    change but just tilt to given angle.
  4. A triangular pyramid is placed such that its
    axis is perpendicular to H.P and one of its
    base’s edges is parallel to H.P the front view
    and top view will be
    a) Triangle of base, triangle due to slanting
    side
    b) Triangle due to slanting side, triangle of
    base
    c) Triangle of base, rhombus
    d) Rhombus, triangle of base
    Answer: b
    Explanation: Given a triangular pyramid
    which means the projection to its base gives
    triangle of base and other orthographic views
    give triangle due to slanting sides. Here given
    is pyramid whose axis is perpendicular to H.P
    so its front view will be triangle due to sides
    and top view will be triangle of base.
  5. A square pyramid is placed such that its
    axis is inclined to H.P and one of its base’s
    edges is parallel to V.P the front view and top
    view will be
    a) Square, Isosceles triangle
    b) Irregular pentagon, square
    c) Isosceles triangle, irregular pentagon
    d) Pentagon, equilateral triangle

Answer: c
Explanation: Given a square pyramid which
means the projection to its base gives square
shape and other orthographic views give
triangle. Here given is pyramid whose axis is
inclined to H.P so its front view will be
isosceles triangle and top view will be square.

  1. A square prism is placed such that its axis
    is inclined to H.P and one of its base’s edges
    is parallel to V.P the front view and top view
    will be
    a) square, irregular polygon
    b) irregular polygon, square
    c) square, rectangle
    d) rectangle, irregular polygon
    Answer: d
    Explanation: Given a square prism which
    means the projection to its base gives square
    shape and other orthographic views give
    rectangle. Here given is prism whose axis is
    inclined to H.P so its front view will be
    rectangle and top view will be irregular
    polygon.
  2. A regular cone having its axis parallel to
    V.P and perpendicular to H.P at first but then
    the cone’s axis keeping parallel to V.P and
    rotated such that its new axis is perpendicular
    to previous axis. The front view of the
    previous and later one is
    a) circle, triangle
    b) circle, triangle with circular base
    c) triangle, triangle
    d) circle, circle
    Answer: c
    Explanation: Given a regular cone which
    means the projection to its base gives circle
    shape and other orthographic views give
    triangle. But here given is inclination it may
    give irregular shape in its top view if the
    angle give is acute but given angle is 90
    degrees so it gives perfect shapes.
  3. A regular cone having its axis parallel to
    V.P and perpendicular to H.P at first but then
    the cone’s axis keeping parallel to V.P and
    rotated such that its new axis is perpendicular
    to previous axis. The top view of the previous
    and later one is
    a) circle, triangle
    b) circle, triangle with circular base
    c) triangle, triangle
    d) circle, circle
    Answer: a
    Explanation: Given a regular cone which
    means the projection to its base gives circle
    shape and other orthographic views give
    triangle. But here given is inclination of 90
    degrees so previous ones will be circle and
    later one will be triangle.
  4. A tetrahedron is made to place on H.P
    that is with its axis perpendicular to it and one
    of the edges of base parallel to V.P and then
    the tetrahedron is made to rotate w.r.t to H.P
    up to an acute angle. The top view of
    previous and later one is
    a) isosceles triangle, Isosceles triangle
    b) equilateral triangle, isosceles triangle
    c) equilateral triangle, square
    d) square, irregular polygon of 4 sides
    Answer: b
    Explanation: As normal a tetrahedron gives
    equilateral triangle for a project to its base
    and isosceles triangle for other view when
    placed without inclination but here inclination
    is given but given view is top view so the
    shape will change to isosceles triangle

PROJECTION OF
SOLIDS WITH AXES INCLINED
TO BOTH HORIZONTAL AND
VERTICAL PLANE

  1. When a solid is placed such that axis is
    inclined with both the H.P and V.P. Its
    projections are drawn in stages.
    a) 1
    b) 4
  1. C)2
  2.  d) 3

Answer: d

Explanation: The stages are i) keeping in simple position, ii) Axis inclined to one plane and parallel to the other, iii) Final position. The 2nd and 3rd positions may be obtained either by the alteration of the positions of the solid i.e. view or reference lines.

  1. The front views of 1st, 2nd and final stages
    of square prism, has its axis inclined at 45
    degrees with H.P and has an edge of its base
    on H.P and inclined 30 degrees with V.P
    while drawing orthographic projections are
    a) Rectangle, rectangle, hexagon
    b) Square, rectangle, rectangle
    c) Rectangle, rectangle, octagon
    d) Square, rectangle, hexagon
    Answer: a
    Explanation: As the 1st stage is to keep the solid in simple position and given is front view it is rectangle and then rotated to an angle of 45 degrees with H.P which again gives rectangle and then rotating 30 degrees with V.P which gives an irregular hexagon.

PROJECTION OF SPHERES

  1. surface is formed when a
    sphere is cut by a plane.
    a) Ellipse
    b) Parabola
    c) Circle
    d) Hyperbola
    Answer: c
    Explanation: Sphere is a closed solid object
    which is formed by rotating semicircle about
    its flat side. Sphere gives top view, front
    view, side views as a circle whose radius is
    equal to the radius of a sphere.
  1. When a hemisphere is placed on the
    ground on its flat face, its front view is a
    a) semi circle
    b) circle
    c) ellipse
    d) irregular one
    Answer: a
    Explanation: Hemisphere is solid formed by
    cutting the sphere at its middle. The flat
    surface of hemisphere will have section of
    circle with radius equal to radius of sphere.
    Here the hemisphere is placed on H.P on its
    flat surface so it gives semi circle from front
    view.
  2. When a hemisphere is placed on the
    ground on its flat face, its top view is a
    a) semi circle
    b) circle
    c) ellipse
    d) irregular one
    Answer: b
    Explanation: Hemisphere is solid formed by
    cutting the sphere at its middle. The flat
    surface of hemisphere will have section of
    circle with radius equal to radius of sphere.
    Here the hemisphere is placed on H.P on its
    flat surface so it gives circle from top view.
  3. When the flat face of hemisphere is
    inclined to the H.P or the ground and is
    perpendicular to the V.P, it is seen as
    (partly hidden) in the top view.
    a) semi circle
    b) circle
    c) ellipse
    d) irregular one
    Answer: c
    Explanation: The flat surface of hemisphere will have section of circle with radius equal to radius of sphere. Here the hemisphere is placed on H.P so that its flat surface is inclined to H.P so it gives semi circle from front view and ellipse from top view.

inclined to H.P so it gives semi circle from
front view and ellipse from top view.

  1. When a hemisphere is placed on H.P such
    that the flat surface is perpendicular to V.P
    and inclined with horizontal then the front
    view will be
    a) semi circle
    b) circle
    c) ellipse
    d) irregular one
    Answer: a
    Explanation: The flat surface of hemisphere
    will have section of circle with radius equal to
    radius of sphere. Here the hemisphere is
    placed on H.P so that its flat surface is
    inclined to H.P so it gives semi circle from
    front view and ellipse from top view.
  2. When two spheres of same radius are
    placed on H.P both are touching each other
    and the line joining the centers is
    perpendicular to V.P. The front view will be. #EG#EngineeringGraphics#ICA#innovativecodesAcademy#Unit-4
    a) Single circle
    b) Two circles
    c) Concentric circles
    d) Intersecting circles
    Answer: a
    Explanation: Given two spheres of same
    radius are placed on H.P touching each other
    so as the spheres are placed on H.P the line
    joining the centers is parallel to H.P and
    given it is perpendicular to V.P so they both
    align in one line which gives single circle
    from front view.
  3. When two spheres of same radius are
    placed on H.P both are touching each other
    and the line joining the centers is
    perpendicular to V.P. The top view will be
    a) single circle
    b) two circles
    c) concentric circles
    d) intersecting circles

Answer: c

Explanation: Given two spheres of same radius are placed on H.P touching each other so as the spheres are placed on H.P the line joining the centers is parallel to H.P and given it is perpendicular to V.P so they both align in one line which gives two circles from top view.

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