Answer:
bottom left is -2x and bottom right is -3
Step-by-step explanation:
if you were to use a timeline you subtract 5 from 3 and that leaves you -2 and add the x from before and for the bottom right 2 - 5 is negative three if you need help its easy to make a timeline
elevation of the sun is 51°. What is the height of the
tree?
2.a helicopter is hovering over a landing pad 100m from where you are standing. the helicopter’s angle of elevation off the ground is 12 degrees. what is the altitude of the helicopter?
Answer:
1. X= 25.9 meters
2.X= 21.3 meters
Step-by-step explanation:
1. Tan 50°= X/21
2. Tan 12°= X/100
1. > 10
Which descriptions match the given transformations?
Drag and drop the answers into the boxes.
Answer:
For f(x - 3.5) the answer is that f(x) is translated 3.5 units right
You can figure that out by thinking that for x = 3.5 (which is 3.5 units to the right of x = 0, f(3.5 - 3.5) is the same that f(0), ... for x = 10.5 (which is 3.5 units to the right of x = 7, f(10.5 - 3.5) = f(7) ... and so for every value of x.
For 3.5 f(x) the answer is that f(x) is vertically stretched by a factor of 3.5 which you figure out from a table like this:
f(x) 3.5 f(x)
0 0
1 3.5
2 7
10 35
And from that you can see the 3.5 f(x) is horizontally compressed and vertically stretched respect to f(x).
To match descriptions with given transformations, we need to identify the characteristics of different types of transformations such as translations, reflections, dilations, and rotations. Then, we can analyze the given information and compare it with these characteristics to determine the correct transformation for each description.
The question is asking us to match descriptions with given transformations. In order to solve this, we need to have an understanding of different types of transformations such as translations, reflections, dilations, and rotations.
To match the descriptions with the transformations, we can analyze the given information and compare it with the characteristics of each transformation. Once we identify the correct transformation for each description, we can drag and drop the answers into the appropriate boxes.
For example, if the given description involves moving the graph of the function horizontally or vertically, it would indicate a translation. If the description involves flipping the graph across a line, it would indicate a reflection. Similarly, if the description involves stretching or shrinking the graph, it would indicate a dilation. Finally, if the description involves rotating the graph of the function, it would indicate a rotation.
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