A={{1,-1,0,0},{2,-1,0,0},{0,0,1,0},{-1,-1,0,1}} ofis ?(s) .a.ax=0. a −1c. a is . a is .e. of

The correct answer is:

                   Option: E

   E.   None of the above

Step-by-step explanation:We know that a system of equation i.e.

has infinite many solutions if det(A)=0

Also, the matrix is singular if det(A)=0

and is non-singular or invertible otherwise i.e. when det(A)≠0

We know that when a homogeneous system has i.e. is such that: |A|≠0 then the system has a unique solution.

The matrix that will be formed by the given set of vectors is:

Also, determinant i.e. det of matrix A is calculated by:

Hence, determinant is not equal to zero.

This means that the matrix is invertible and non-singular.

Orthographic Projection is used for making the projects but Isometric Projection is used to have better understanding of the object.

Orthographic drawings are typically two dimensional views of an object. For instance, if you were designing a table, you would draw a top view, side view and a bottom view. Should these three views not fully explain the design of the table other views would need to be drawn. When drawing an perspective view in an orthographic manner, you would utilize a 45 degree triangle for the lines that extend back or forward from the vertical lines. This type of perspective is not a true perspective because you can measure the true length of all the details shown. An isometric drawing is meant to depict a 3D image of an object in what appears to be a perspective view. However, similar to an orthographic perspective, all of the lines in an isometric drawing can be measured to their true length. What makes it different from an orthographic perspective is that its angled lines are drawn at 30 or 60 degrees or divisions of them. Drawing this by hand you would use a 30/60/90 triangle.

In either case, both types of perspectives can be accurately measured with a ruler in order to know the objects measurements.

Step-by-step explanation: