By definition of circumference, the length of the arc EF (radius: 6 in, central angle: 308°) shown in red is approximately equal to 32.254 inches.
<h3>How to calculate the length of an arc</h3>
The figure presents a circle, the arc of a circle (s), in inches, is equal to the product of the <em>central</em> angle (θ), in radians, and the radius (r), in inches. Please notice that a complete circle has a central angle of 360°.
If we know that θ = 52π/180 and r = 6 inches, then the length of the arc CD is:
s = [(360π/180) - (52π/180)] · (6 in)
s ≈ 32.254 in
By definition of circumference, the length of the arc EF (radius: 6 in, central angle: 308°) shown in red is approximately equal to 32.254 inches.
<h3>Remark</h3>
The statement has typing mistakes, correct form is shown below:
<em>Find the length of the arc EF shown in red below. Show all the work.</em>
To learn more on arcs: brainly.com/question/16765779
#SPJ1
Answer:
Step-by-step explanation:
<u>Step 1: Find the a, b, and c values</u>
The a value is: 3
The b value is: -4
The c value is: -20
Answer:
-2x^2 + 3x - 9 = 0
The quadratic is not factorable so quadratic formula must be used.
x = (-b + - √(b^2 - 4ac))/2a
a = -2, b = 3, c = -9
x = (-3 + - √(9 - 4*-2*-9))/-4
x = (-3 + - √(-63))/-4
x = -3 + - 3i√7
--------------
-4
x = 3 + 3i√7 x = 3 - 3i√7
------------ ------------
4 4
Answer:
When Aria sold her house after eleven years it worth was <u>$95,300</u>.
Step-by-step explanation:
Given:
Aria paid $75,000 for her house. Its property value increased by 2.2% per year.
Now, to find the worth of Aria house when sold after eleven years.
Let the amount of house after eleven years be 
Amount Aria paid for her house (A) = $75,000.
Rate of property increased per year (r) = 2.2%.
Time (t) = 11 years.
Now, to get the amount of house after eleven years we put formula:
<em>The amount of house after eleven years to the nearest hundred dollars is $95,300.</em>
Therefore, when Aria sold her house after eleven years it worth was $95,300.
Answer:
-1
-Step-by-step explanation:
