Construct a linear fractional transformation that maps 1, -1, 2 to o, i, 0, respectively.

Construct a homogeneous transformation matrix with the provided rotation and translations. R 7 Hint: Remember that a homogeoneous matrix looks like 0 1

Let T and U be two transformations. What does the composition  T∘U mean?

Let T: R³ R³ be a linear transformation such that →>> T(#1, #2, 3) = (x1 − 2x₂ + 3x3, −æ₁ + 3x2 - 4x3,2x1 – 9x2 + 5x3). Determine if the linear transformation is one-one, onto or both. Justify your answer. Upload Choose a File Next No new data to save. Last checked at 10:33pm Submit < Previous

Determine whether ?: ?^2 → ?^2, ?(?, ?) = (? + ?, ? − ?) is a linear transformation

Describe the transformation precisely.

Let T : P2 → P2 be a function represented by T(c+ bx + ax?) = (3c+ a) + (2b + 3a)x + ax? Determine whether T is a linear transformation.