If a series of rigid transformations maps F onto zC where zF is congruent to zC, then which of the following statements is true? O AABC - AFDE because of the definition of similarity in terms of similarity transformations O AABC - AFDE because of the AA similarity postulate O BC EE because of the definition of similarity in terms of similarity transformations BC EF because corresponding parts of similar triangles are proportional

If a series of rigid transformations maps F onto zC where zF is congruent to zC, then which of the following statements is true? O AABC - AFDE because of the definition of similarity in terms of similarity transformations O AABC - AFDE because of the AA similarity postulate O BC EE because of the definition of similarity in terms of similarity transformations BC EF because corresponding parts of similar triangles are proportional

Elementary Linear Algebra (MindTap Course List)

8th Edition

ISBN:9781305658004

Author:Ron Larson

Publisher:Ron Larson

Chapter6: Linear Transformations

Section6.1: Introduction To Linear Transformations

Problem 46E: For the linear transformation from Exercise 45, let =45 and find the preimage of v=(1,1). 45. Let T...

See similar textbooks

Similar questions

Consider the mapping :Z[ x ]Zk[ x ] defined by (a0+a1x++anxn)=[ a0 ]+[ a1 ]x++[ an ]xn, where [ ai ] denotes the congruence class of Zk that contains ai. Prove that is an epimorphism from Z[ x ] to Zk[ x ].
[Type here] 21. Prove that ifand are integral domains, then the direct sum is not an integral domain. [Type here]
Complete the proof of Theorem 5.30 by providing the following statements, where and are arbitrary elements of and ordered integral domain. If and, then. One and only one of the following statements is true: . Theorem 5.30 Properties of Suppose that is an ordered integral domain. The relation has the following properties, whereand are arbitrary elements of. If then. If and then. If and then. One and only one of the following statements is true: .
Let T:R4R2 be the linear transformation defined by T(v)=Av, where A=[10100101]. Find a basis for a the kernel of T and b the range of T. c Determine the rank and nullity of T.
27. Let , where and are nonempty. Prove that has the property that for every subset of if and only if is one-to-one. (Compare with Exercise 15 b.). 15. b. For the mapping , show that if , then .
If e is the unity in an integral domain D, prove that (e)a=a for all aD. [Type here][Type here]
For the linear transformation from Exercise 45, let =45 and find the preimage of v=(1,1). 45. Let T be a linear transformation from R2 into R2 such that T(x,y)=(xcosysin,xsin+ycos). Find a T(4,4) for =45, b T(4,4) for =30, and c T(5,0) for =120.