Area of shaded region is given by subtracting area of small circle from area of big circle .
shaded area= are of big circle- area of small circle
small circle radius is 2 . so area is
Big circle radius is 6 .so area is
so area of shaded region
so answer is
Find the area of the shaded region in the figure below, if the radius of the...
Refer to the figure below. 70 8 m (a) Find the area of the shaded region. (Round your answer to one decimal place.) m2 (b) Find the perimeter of the shaded region. (Round your answer to one decimal place.) m
find the area of the shaded region 10 cm The figure shows two semicircles and a quarter of a circle. Find
iv. Consider the following figure. a) Find the sum of the area of the shaded region. b) Find the sum of the perimeter of the shaded region. Evaluate the indefinite integral as a power series. What is the radius of convergence? da 05 In(1+2) Use the power series in problem 2 to approximate de correct within 5 decimal places,
Find the total area of the shaded region The total area of the shaded region is (Simplify your answer.) AY 18 @ 14 12 10 y-9 Y 36 Find the area of the triangle with (1, -1, -2), (-2,0, -1), and (0, -2,1) as vertices. The area of the triangle is square units. (Type an exact answer, using radicals as needed.)
The figure to the right shows a cylindrical capacitor with inner radius b and outer radius a. Between the cylinders (shaded region) is a dielectric of constant k. If the inner cylinder contains charge +Q and out charge -Q determine an expression for: The electric field in the region between the cylinders. The potential difference between in the region between the cylinders. The capacitance of the capacitor. The energy density of the capacitor
Find the total area of the shaded region. The total area of the shaded region is 1 (Type an exact answer, using * as needed.) Ay y2 y-200x²x R/2 3/2 2x
28. Find the area of the shaded region in the figure shown. 13 cm 6 cm Area = Enter your next step here
Find the area of the shaded region. The total area of the shaded regions is (Simplify your answer.) y4-
Find the area A of the crescent-shaped shaded region (called a lune) bounded by arcs of circles with radii r and R. (See the figure below. Assume the center of the smaller circle is collinear with the two points of intersection.)!