Answer:
area of the sector = 3.25π yard²
Step-by-step explanation:
The radius of the circle is 3 yards . The central angle is 130° let us say it is the sector angle of the circle. The angle is 130°. If the shaded area of the circle is the sector area of the circle the area of the sector can be computed below.
area of a sector = ∅/360 × πr²
where
∅ = center angle
r = radius
area of the sector = 130/360 × π × 9
area of the sector = 1170π/360
area of the sector = 3.25π yard²
If the shaded area is segment. The shaded area can be solved with the formula.
Area of segment = area of sector - area of the triangle
Area of segment = ∅/360 × πr² - 1/2 sin∅ r²
The picture demonstrate the area of sector and the segment of a circle with illustration on how to compute the area of the triangle
Answer:
Answe below
Step-by-step explanation:
its actually 18/7
Answer:
m = -1/16
Step-by-step explanation:
3/4m + 2= - 10
3 + 8m/4m = - 10
3 + 8m = - 10 * 4m
3 + 8m = -40m
3 = - 40m - 8m
3 = - 48m
- 48m = 3
m = -3/48
m = -1/16
C = 2(pi)r, where c is circumference, and r is radius.
The radius of a circle is half it's diameter. So, r = 36 cm / 2 = 18cm. r = 18cm.
Now, substitute the values in to the formula. c = 2(3.14)(18 cm) = 113.04 cm.
A(4,5) and B(-2,3)
AB (-6,-2)
And let's make M point from this line
M(x,y)
AB (-6,-2) and AM (x-4,y-5)
so , -6*(y-5)-(x-4)*-2=0
-6y+30+2x-8=0
The equation is :-6y+2x+22=0