Composition of Two Consecutive Translations

Determining a single translation representing the composition of two consecutive translations is the same as determining the resultant two vectors. If the first transactions of T₁ with the column vector (^a1 _b1) are then followed by the second translational T₂ with the column vector (^a2 _b2), the single translation representing the above composition is:

Note:

• The T₁ translation is continued by T₂ translation equal to T₂ translation followed by T₁ translation, ie (T₁ o T₂) = (T₂ o T₁). So the composition of two translations is commutative.
• The map shadow of A(x, y) by T₁ translation is continued by T₁ translation denoted by (T₂ o T₁) A (x, y).

Example:
Translations T₁ and T₂ each have column vectors (² _-3) and (^-5 ₄), find (T₂ o T₁) A (-5, 1)!

Answer:

Similarly this article.
Sorry if there is a wrong word.
The end of word wassalamualaikum wr. wb

Referensi :

• To'Ali's book math group accounting and sales

BEANBAG TRIANGLE SIZE LARGE TERMASUK ISI , SIAP PAKAI😊

Jika ingin bertanya secara privat, Silahkan hubungi no 085709994443 dan untuk berkomentar silahkan klick link di bawah ini 👇