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Transformation for parallel projection
Parallel projections is also termed as Orthographic projection, are projections into one of the coordinate planes as x = 0, y = 0 or z = 0. The ordinary transformation for parallel or orthographic projection into the xy-plane that is z=0 plane as:
Ppar,z = x ' = x
y ' = y
z ' = 0
In matrix form it as:
Hence, if P(x,y,z) be any object point in space, then projected point P'(x'y'z') can be acquired as:
P'h =Ph.Ppar,z
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To prove ‾P (1) = p n Solution : since in the above case we determine each term excluding B n,n (u) will have numerous of (1 - u) i (i = 0 to n) consequently by using u = 1
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