Rewrite the parabola in standard form and use this formula to find the vertex (h,k).
= (2,-1)
= (2,-1)
The functions f(x) and g(x) are shown on the graph f(x)=^2 what is g(x)
2 answers:
Answer:
Option B -
Step-by-step explanation:
Given : The function f(x) and g(x) are shown in the graph.
To find : What is g(x)?
Solution :
The parent function
with the vertex (0,0)
The graph of g(x) is the translation of f(x)
The parent function is horizontally compressed.
Transformation to horizontally compressed,
f(x)→f(bx) , the graph of f(x) is horizontally compressed by b unit.
And the graph of
with the vertex (0,0)
As also satisfied the point (2,12).
Refer the attached graph below.
Therefore, Option B is correct.
You might be interested in
Hello!
As you can see, we have a radius of 6. If we divide, this means that this is 2.5 radians. To convert radians to degrees we use the formula below.
First of all we divide 180 by pi.
180/
≈57.3
Now we multiply by 2.5
57.3(2.5)=143.25°
Note that the angle we see is obtuse, or greater than 90°.
Therefore, ∠<span>θ</span>≈143.25°
Now we need to convert this back into radians. This can be represented by the equation below.
First we divide pi by 180 then multiply by our angle.
/180(143.25)≈2.5
Therefore, our angle theta is about 2.5 radians.
I hope this helps!
As you can see, we have a radius of 6. If we divide, this means that this is 2.5 radians. To convert radians to degrees we use the formula below.
First of all we divide 180 by pi.
180/
Now we multiply by 2.5
57.3(2.5)=143.25°
Note that the angle we see is obtuse, or greater than 90°.
Therefore, ∠<span>θ</span>≈143.25°
Now we need to convert this back into radians. This can be represented by the equation below.
First we divide pi by 180 then multiply by our angle.
Therefore, our angle theta is about 2.5 radians.
I hope this helps!