270 degrees would be your answer, hope this helped. :D
Answer:
Reflect across the y-axis, stretch the graph vertically by a factor of 3
Step-by-step explanation:
The question has certain errors, in fact the functions are the following:
g (x) = 3 * (2) ^ - x
f (x) = 2 ^ x
The transformation that we can do to obtain the translated graph, Are given in 2 steps, which are the following:
1. When x is replaced by -x, then it reflects the graph on the y axis.
2. 3 multiplies with the function, it means that it stretches the main function vertically in 3 units.
So to summarize it would be: Reflect across the y-axis, stretch the graph vertically by a factor of 3
The center of dilation <em>Y</em> is the point from which the other points expand or
contract away from or towards.
The true statement about A'Y' is; <u>Line A' Y' passes through the center of dilation</u>..
The given parameters are;
The scale factor of dilation of ΔXYZ = 3
The point of dilation = Point Y
Line YA is vertical (perpendicular) to the base XZ
In a dilation transformation, the extension or compression of the points
are relative to the center of dilation.
Following the dilation, the line AY is extended along AY to A' Y', therefore,
passing through the point <em>Y</em> which is the center of dilation.
<em />
The option that is true is therefore; Line A' Y' passes through the center of
dilation (which is written as <u>line A prime Y prime passes through the center </u>
<u>of dilation</u>)<u>.</u>
Learn more here:
brainly.com/question/19246734
Answer:
Step-by-step explanation:
Given function is h(t) = -16t² + 1500
a). For h(t) = 1000 feet,
1000 = -16t² + 1500
1000 - 1500 = -16t² + 1500 - 1500
-500 = -16t²
t² = 
t = 
t = 5.59 sec
b). For h(t) = 940 feet,
940 = -16t² + 1500
940 - 1500 = -16t² + 1500 - 1500
-16t² = -560
t² = 
t = 
t = 5.92 sec
c). For domain and range of the function,
When the jumper comes down to the ground,
h = 0
0 =-16t² + 1500
t² = 
t = 
t = 9.68 sec
Since, x-values on the graph vary from x = 0 to x = 9.68,
Domain : [0, 9.68]
Vertex of the quadratic function: (0, 1500)
Since, coefficient of the highest degree term is negative, parabola will open downwards.
Therefore, y-values of the function will vary in the interval y = 0 to y = 1500
Range: [0, 1500]
You have to find the area of a shape.