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Questions and Answers
What is the effect of the transformation W = AZ, where A ≠0, on the vector Z?
What is the effect of the transformation W = AZ, where A ≠0, on the vector Z?
- It rotates the vector Z by an angle |A| and scales its length by a factor of Α
- It rotates the vector Z by an angle |A| and translates its length by a factor of Α
- It rotates the vector Z by an angle Α and translates its length by a factor of |A|
- It rotates the vector Z by an angle Α and scales its length by a factor of |A| (correct)
What is the result of equating real and imaginary parts in the transformation W = Z + 2 - I?
What is the result of equating real and imaginary parts in the transformation W = Z + 2 - I?
- U = X + 2 and V = Y - 1 (correct)
- U = X - 2 and V = Y + 1
- U = X - 2 and V = Y - 1
- U = X + 2 and V = Y + 1
What is the region in the W-plane corresponding to the triangular region bounded by X = 0, Y = 0, X + Y = 3 under the transformation W = 2Z?
What is the region in the W-plane corresponding to the triangular region bounded by X = 0, Y = 0, X + Y = 3 under the transformation W = 2Z?
- A 2-times magnified triangle (correct)
- A 6-times magnified triangle
- A 4-times magnified triangle
- A 3-times magnified triangle
What is the transformation W = EIÎ /4 Z equivalent to?
What is the transformation W = EIÎ /4 Z equivalent to?
What is the region in the W-plane corresponding to the triangular region bounded by X = 0, Y = 0, X + Y = 1 under the transformation W = EIÎ /4 Z?
What is the region in the W-plane corresponding to the triangular region bounded by X = 0, Y = 0, X + Y = 1 under the transformation W = EIÎ /4 Z?
What is the transformation W = 2Z equivalent to?
What is the transformation W = 2Z equivalent to?
What is the purpose of equating real and imaginary parts in the transformation W = Z + 2 - I?
What is the purpose of equating real and imaginary parts in the transformation W = Z + 2 - I?
What is the effect of the transformation W = EIÎ /4 Z on the vector Z?
What is the effect of the transformation W = EIÎ /4 Z on the vector Z?
What is the transformation W = Z + 2 - I equivalent to?
What is the transformation W = Z + 2 - I equivalent to?
What is the region in the Z-plane corresponding to the triangular region bounded by U = 0, V = 0, U + V = 6 under the transformation W = 2Z?
What is the region in the Z-plane corresponding to the triangular region bounded by U = 0, V = 0, U + V = 6 under the transformation W = 2Z?