Please help me with these questions using the graph attached! 1. What is the image of A described by the vector(4,2)? 2. What is the vector that describes the translation B ---> C? 3. What is the image of B under the composition of transformations described by the vectors (-4,-5),(0,3)?
@amistre64 could you help with these?!
4 across, 2 up is not the same as 2 across and 4 up
B to C, if we "move" the points by point B at the origin, we essentially subtract B from both points, which defines the vector between them: C - B
i only see 1 A, not too sure what an image would be :)
...so there is hidden information eh
i am missing any information of a transform vector. ive got class starting, and a power point to develop so i will play back later :)
I think you are doing translations: add the given vector to A to find the image of A for (1) (2,4) + (4,2)= (6,6) (point B) for (2), the translation vector to get from B to C is (-3,-4)
For (3), you can combine the 2 translations to get (-4,-2). This takes point B to point A
Translation vectors are added to a point to find the "image" point. The best I can find is this test that gives answers to this type of problem http://www-math.ucdenver.edu/~wcherowi/courses/m3210/hghw11a.html
@Phi so 1 would be B is the image of A, 2 would be (-3,-4), but I'm still confused with number 3..
@amistre64 could you help me now?! If not it's fine! :)
the other poster who deleted their content suggested that there is more to the problem that is not posted here.
1. What is the image of A described by the vector(4,2)? just add 4 and 2 to the appropriate parts of A 2. What is the vector that describes the translation B ---> C? Cparts - Bparts 3. What is the image of B under the composition of transformations described by the vectors (-4,-5),(0,3)? just add (-4,-2) to the B parts
@amistre64 so 1 would be point B 2 would be -3,-4 and 3 would be 2,4 or A ?!
Im not too sure how the formatted solution is spose to look. I just know how to address a movement of the point
but yes, 1) A does translate to the position of B 2) the vector from B to C is: -3,-4 3) B does translate to the position of A
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