When will someone help me??? :(
did u post a question?
Hexagon NOPQRS on the coordinate plane below represents a toy figure. A similar toy figure is represented by hexagon TUVWXY. What is the ordered pair of point W on hexagon TUVWXY? (Note: You must include parentheses and a comma when typing the ordered pair
W(3,-7)
to find this value first move your figure, and later rescale
@jwilson477
Thank you soooo much i got it right... Can you help with another one?
if not to long, :)
Pentagon TUVWX on the coordinate plane below represents the new emblem of a nationwide restaurant chain. Congruent emblems must be created so they may be duplicated at every restaurant within the chain. If three of the vertices of the congruent emblem are located at Y(6, 11), Z(10, 8), and A(8, 4), where are the missing two vertices located.
B(7, 7) and C(2, 8) B(6, 8) and C(1, 9) B(6, 7) and C(1, 8) B(7, 8) and C(2, 9
B(7, 8) and C(2, 9
THanks :). Last one: Pentagons DEFGH and IJKLM are shown on the coordinate plane below. Which statement is correct about the two pentagons? They are similar because the ratio of corresponding sides of pentagon DEFGH to pentagon IJKLM is 3:1. They are not similar because line HD: MI is 1:2, and FG: KL is 2:1. They are similar because the ratio of corresponding sides of pentagon DEFGH to pentagon IJKLM is 2:1. They are not similar because HD:MI is 2:1, and FG:KL is 3:1.
@jim_thompson5910 @umangiasd @AnimalAin Could you help me answer the same question ( the first one) if the points for the second hexagon are T(2,7), U(8,5), V(4,5) )
Step one. Draw the picture. It will help you understand how the whole deal comes together. Step two. Find the scale ratio between the given figure and the one you are developing. You can set up a ratio of the lengths of one of the given segments of the second figure divided by the length of the corresponding side of the first. How are you doing so far?
Step three. Note (from your picture) that the orientation of the new figure is the same as the model. Find the vector NQ (I get (-1,-6)). Multiply by the scale factor (I think that is two) to get (-2,-12). Step four. Add (-2,-12) to (2,7) to get the coordinate of W.
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