Answer:
The length of the bold arc is approximately 13.4 mi
Step-by-step explanation:
The radius of the circle having the arc, r = 17 mi
Therefore, the circumference of the circle, 'C', is given as follows;
C = 2·π·r
∴ C = 2×π×17 = 34·π
The angle subtended by the arc = 45°
The sum of the angles at the center of the circle = 360°
By similarity, the ratio of the length of the bold arc to the circumference of the circle = The ratio of the angle subtended by the arc to the sum of the angles at the center of the circle
Mathematically, we have;

Therefore, we get;


The length of the bold arc = 4.25·π mi ≈ 13.4 mi (by rounding off the answer to the nearest tenth).
Since this is growth, the equation for growth is =
y=a(1+r)^x
a= initial amount, r=rate, b= 1+r,x=time
a=2000
r= 0.035 (35%)
b= 1.035 (1+0.035)
x=4
y=2000(1.035)^4= 2295
The answer is 2295
I hope I helped you !!
Solution: x=5, top angle=80, bottom angle=100
Step by step solution:
Since they are same side interior angles they are equal to 180 so we can set up an equation.
19x+5+17x-5=180
36x=180
x=5
Then plug in the x value in the original equations
19(5)+5=20(5)=100
17(5)-5=16(5)=80
Hope that helps :)
5000 cm = 5000 ÷ 100 m = 50 m
50 m > 5m
⇒ 5000 cm > 5m
Answer: 5000 cm is greater.
Answer:
0.7266667
Step-by-step explanation: