Suppose δdef is the image of a translation of δabc. if d is at (−6, −2), what translation rule maps δabc to δdef?
Suppose Δdef Is The Image Of A Translation Of Δabc. If D Is At (−6, −2), What Translation Rule Maps Δabc To Δdef?
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Suppose Δdef Is The Image Of A Translation Of Δabc. If D Is At (−6, −2), What Translation Rule Maps Δabc To Δdef?. We need to find the translation rule that maps δabc to δdef. This means that each point in $$\triangle abc$$ abc is moved the same distance.
Solved Suppose DEF is the image of a translation of ABC. from www.chegg.com
The translation rule is given by $$t_ { (x,y)} (\triangle abc) \equiv \triangle def$$t (x,y) ( abc) ≡ def, where (x, y). This means that each point in $$\triangle abc$$ abc is moved the same distance. If d is at (−6, −2), what translation rule maps δabc to δdef?
The Translation Rule Is Given By $$T_ { (X,Y)} (\Triangle Abc) \Equiv \Triangle Def$$T (X,Y) ( Abc) ≡ Def, Where (X, Y).
We are given that $$\triangle def$$ def is the image of $$\triangle abc$$ abc under a translation. Suppose δdef is the image of a translation of δabc. If d is at (−6, −2), what translation rule maps δabc to δdef?
This Rule Signifies That Each Point Of The **Original Figure.
And we have a equal to coordinate of a. We say that suppose triangle d.e.f is the image of a translation of triangle a, b, c to triangle d.e.f. Coordinate of b is 3.
This Means That Each Point In $$\Triangle Abc$$ Abc Is Moved The Same Distance.
We need to find the translation rule that maps δabc to δdef.
