The correct option D.
Rotation and translation transformation(s) could map one triangle to the other.
<h3>Briefing:</h3>Triangle A is mapped to triangle B by reflecting it across the x-axis and rotating it 90 degrees counterclockwise with respect to the origin. Triangle A to triangle B will be mapped using the following set of transformations, which also highlights how similar the two figures are.
<h3>What is a geometric transformation in GIS?</h3>When registering a digital map, satellite image, or air photo onto a projected coordinate system, geometric transformation is the process of applying a set of control points and transformation equations. Map-to-map transformation and image-to-map transformation are examples of geometric transformation in geographic information systems (GIS).
<h3>What are the three types of geometric transformation?</h3>Mathematically speaking, a transformation is a mapping from a preimage of a shape or function to an image of the same shape or function. Translation, rotation, and reflection are the three main categories of transformations.
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I understand that the question you are looking for is:
Which transformation(s) could map one triangle to the
other?
O reflection
O translation
O reflection and translation
O rotation and translation
(B) 4 hr is the correct answer.
<h3><u>Explanation</u> :</h3>★ Speed of body is defined as the ratio of distance travelled to the time taken
Given that,
distance = 56 miles
speed = 14 miles per hour
<u>By</u><u> </u><u>subs</u><u>tituting</u><u> </u><u>the</u><u> </u><u>values</u><u>,</u><u> </u><u>we</u><u> </u><u>get</u>
⭆ time = distance/speed
⭆ time = 56/14
⭆ <u>time = 4 hr</u>
<h3>Hope It Helps!</h3>Answer:
And then we can find the distance travelled in 11 hours with this formula:
And replacing we got:
So then after 11 hours she will travel 668.8 mi
Step-by-step explanation:
For this case w eknow that Alicia drove at a constant speed 182.4 mi in 3 hours. We can find the speed with this formula:
Where V is the velocity, D the distance and t the time if we replace we got:
And then we can find the distance travelled in 11 hours with this formula:
And replacing we got:
So then after 11 hours she will travel 668.8 mi