Which one of the following position is not possible in projection of a line?

• Line perpendicular to HP, parallel to VP

• Line perpendicular to VP, parallel to HP

• Line parallel to both VP and HP

• Line perpendicular to both VP and HP

When the line is parallel to both VP and HP, we can get its True length in

• Top view

• Front view

• both (A) and (B)

• Side view

The top view of a line perpendicular to HP, is

• A line of shorter length

• A line having true length

• A point

• None of the above

The front view of a line perpendicular to HP, is

• A line of shorter length

• A line having true length

• A point

• None of the above

The front view of a line perpendicular to VP, is

• A line of shorter length

• A line of true length

• A point

• None of the above

The top view of a line perpendicular to VP, is

• A line of shorter length

• A line of true length

• A point

• None of the above

When the line is inclined to HP and parallel to VP, we gets its true length in

• Front view

• Top view

• Side view

• None of the above

When the line is inclined to VP and parallel to HP, we gets its true length in

• Front view

• Top view

• Side view

• None of the above

True inclination of a line with HP, is denoted by

• α

• β

• Φ

• θ

If a line is inclined to VP and parallel to HP,it will make

• Horizontal trace

• Vertical trace

• Both(A)and (B)

• None of the above