Check the picture below. So the ellipse looks more or less like so.
since the major axis is over the x-axis, is a horizontal ellipse, notice the "a" component length and the value for "c".
Here are the real answers to this besides the other person’s
The area of the region that lies inside both curves r² = 2sin(2θ), r = 1 is -0.1287 square units.
<h3>How to find the area of the region that lies inside both curves?</h3>
Since the curves are
We find their point of intersection.
So, r² = r²
2sin(2θ) = 1²
2sin(2θ) = 1
sin(2θ) = 1/2
2θ = sin⁻¹(1/2)
2θ = π/6
θ = π/12
So, we integrate the area from θ = 0 to θ = π/12
Now the area A of the region between two curves between θ = α to θ = β is
So, the area betwwen the curves r² = 2sin(2θ), r = 1 between θ = 0 to θ = π/12 is
So, the area of the region that lies inside both curves r² = 2sin(2θ), r = 1 is -0.1287 square units.
Learn more about area of region between curves here:
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Answer:
4
Step-by-step explanation:
Hello There!
The slope is the change in y over the change in x
In the table as y goes up 4 x goes up 1
so the slope is 4/1 or 4