The rule used to translate the image is
.
In this question we are going to speak of point translations. Vectorially speaking, a translation between two points is defined by this expression:
(1)
Where:
- Original point.
- Translation vector.
- Translated point.
If we know that
and
, then the translation vector is:



Therefore, the rule used to translate the image is
.
We kindly invite to see this question on translations: brainly.com/question/17485121
Answer:
djsh f sjdkjfh alkjd fa djfhuesj jfdjk dhbh dhfd jahsj
Explanation:
djghjf j jghdj jdh 2 kjhd slkdjfke stgsh 474 fjdjs ks si sehduhgsfjk dnj kjdf dkf;lskdjf slkdjf;kj.
The property that must be used in all the proofs is: logb(b^y) =y
<h3>What are the proofs or rules of logarithms?</h3>
The proofs are statements that are used to validate or invalidate a logarithmic expression
There are several proofs of logarithms; some of them are:
- Product rule
- Quotient rule
- Power rule
- Change of base
The common property in the first three proofs (listed above) is:

This is so because, it links all the three proofs
Read more about equations at:
brainly.com/question/14323743
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