Rigid motion like, translations, reflections, and rotations change the size and shape of a figure.
Match the description of a translation to its coordinate form
| Stavka koja se može prevući | arrow_right_alt | Odgovarajuća stavka |
|---|---|---|
to the right 3 units and up 3 units | arrow_right_alt | (x+2,y+3) |
to the left 2 units and up 8 units | arrow_right_alt | (x-5,y+6) |
to the right 2 units and up 3 units | arrow_right_alt | (x+1,y-7) |
to the right 1 units and up 1 units | arrow_right_alt | (x+3,y-3) |
to the left 5 units and up 6 units | arrow_right_alt | (x-3,y-3) |
to the left 3 units and down 3 units | arrow_right_alt | (x+3,y+3) |
to the right 3 units and down 3 units | arrow_right_alt | (x-2,y+8) |
to the right 1 units and down 7 units | arrow_right_alt | (x+1,y+1) |
You need to move a figure to the right 3 units and down 4 units.
What is the coordiante notation for this rule?
What does the following rule describe? (x, y) → (x-2, y+5)
Use your own words to describe the rule.
Finish the rule for a transformation that translates 2 units up and 3 units left.
(x,y) →
Which of the following shows the rule in coordinate notation for the translation above?
Write the translation rule in coordinate notation for the above image. (You can copy and paste the following notation)
(x,y) →
Describe the translation that maps each preimage to its image in coordinate
notation.
Describe the translation that maps each preimage to its image in coordinate
notation. No Spaces
Describe the translation that maps each preimage to its image as a vector in component form. No Spaces
Describe the translation that maps each preimage to its image as a vector in component form. No Spaces
Describe the translation that maps each preimage to its image as a vector in component form. No Spaces
Describe the translation that maps each preimage to its image as a vector in component form. No Spaces
Describe the translation that maps each preimage to its image as a vector in component form. No Spaces
Write the equation in slope intercept form with the given information:
Identify the coordinate (-5,5) and the coordinate that is 5 units to the right and 1 unit up from it.
Identify the coordinate (-3,2) and the coordinate that is 1 unit to the left and 6 units down from it.
Identify the point that is 3 units to the left and 4 units down from the coordinate (3,0).
Identify the point that is 3 units to the left and 3 units up from the coordinate (3,0).
You need to move a figure to the right 3 units and down 4 units.
What is the coordiante notation for this rule?
What does the following rule describe?
(x, y) → (x-2, y+5)
Finish the rule for a transformation that translates 5 units down and 2 units right.
(x,y) →
Are the two figures congruent? Explain your reasoning using complete sentences.
Which of the following shows the rule in coordinate notation for the translation from question 39 above?
Remember to use the coordinate notation (x,y)→(x+h,y+k)
In your own words, describe what a translation is. (Use complete sentences)