Find the perimeter of the window to the nearest hundredth. -3 ft- perimeter: about ft

Q: Find the area. 15 yd 6 yd

A: This question can be easily solved by using shape formula

Q: 2. Find the area and the perimeter 3 m 4 m 4 m

A:

Q: Find the area of the trapezoid. 14 feet 18 feet 18 feet 16.5 feet 24 feet

A: The area of a trapezoid  is defined by the formula A=12a+bh where a and b are the lengths of the…

Q: 6 ft. 10 ft. 85 ft.-

A: Let's assume height of flag is h ft Now, we know that in given figure ratio of sides will equal

Q: a) Find the perimeter of the following figure: -80 m 100 m

A: Given, A figure composed of  two semicircles with a diameter of 80 m and a rectangle whose length is…

Q: 3 cm 2.1 cm

A:

Q: e perimeter. 6 ft 4 ft Perimeter feet

A:

Q: WHICH PART IS THE UNKNOWN? 16 8 cm

A: Ans:

Q: 6. What is the area of the rectangle? Perimeter = 70 ft w 17 ft

A:

Q: 4 yd 25 yd

A: Triangle whose base is b and height is h, area is given by A=12bh

Q: State the diameter

A: To find the diameter of the circle.

Q: Find the Area. 18 mm 13 mm 24 mm Area=

A:

Q: 9 yd 26 yd Perimeter Area =

A:

Q: √√27 m √63 m 48 m

A:

Q: 30° 8 ft 45°

A:

Q: The perimeter of the base (p) is meters. * 21.4 m 20 m 15 m

A:

Q: 90 m 72 m What is the perimeter? meters

A: Given ,

Q: Find the circumference of circle L. Write your answer as a mixed number or decimal. L 112 1.75 ft K

A:

Q: Find the length of the leg x. Round to the hundredths if needed. 11 5

A:

Q: Find the length of the leg x. Round to the hundredths if needed. 16 7

A: We can solve it by Pythagoras theorem.  (

Q: Find the area AND perimeter. 28.6 ft 26.4 ft

A:

Q: Find the perimeter of the shaded triangle. Round to the nearest thousandth. 8. 28 9. 12

A: Given,          The triangle is shown below :

Q: 7cm M N. What is the circumference of Circle O? P.

A:

Q: Determine the perimeter and area of a rectangle with lengh 52.6 feet and width 12.65 feet.

A:

Q: 30ft B K10ft 40ft Sign out

A:

Q: Find the Perimeter & Area 93 m 75 m 10 m. P= 255m A= 200 m 145m 126 m

A:

Q: 4. Miranda bought a square frame that has an area of 30 square inches. What is the approximate side…

A: Solution :  Given that  Area of square frame = 30 square inches

Q: 60 feet 25 feet

A:

Q: How tall is the tree? 18 yd hyd 7 yd

A: Explained below

Q: 7 ft

A:

Q: Find the area of the shaded regions: 3120 B 4 ст cm

A:

Q: Find the perimeter. 8 cm 10 cm fatizogmoo 17 cm

A: Perimeter of triangle= sum of all 3 sides of the triangle

Q: The diameter of a circle is 12 centimeters. What is the circle's circumference? d=12 cm Use 3.14 for…

A:

Q: 3. 30 ft

A: As our company guideline i supposed to do only first question. Please repost other question as next…

Q: 75 m 21 m What is the perimeter?

A: given,

Q: Find measure of segment AE in rectangle RECT. R. 24 m 72 10 m 13 m C

A:

Q: 7. Lin is making a window covering for a window that has the shape of a half circle on top of a…

A:

Q: What is the perimeter of the rectangle? 20 mm 24 mm

A:

Q: 18,) EF 50 20

A:

Q: Find the Aree and the Perimeter 20 mm 14 mm 32 mm

A:

Q: sears's parking lot measures 250 yards.find the perimeter of the lot

A:

Q: 24 8 K

A: Find length LK.

Q: Find the length of leg x. Round answer to nearest hundredth. 18 13

A:

Q: perimeter. 2 cm 1 cm Perimeter centimeters %D

A: Perimeter of rectangle = 2 ( L+ B) L = 2 cm B = 1 cm Perimeter = 2 (2+1)             =      2 (3)…

Q: Find the area of the triangle. Round to the hundredth. A = 43.5°, b = 13.6 ft & c = 10.1 ft Area=

A:

Q: Mike wrapped a soda can in a napkin. If the soda can has a radius of 1.5 inches and a height of 4…

A: Given radius of can 1.5 in ,height 4 in

Q: e circumference. Use 3.14 for n. 2 yd Circumference = yd

A:

Q: 7. The area of a circle is 36 square feet. Find the DIAMETER. Round to the nearest hundredth.

A: Given ,  The area of a circle is 36 square feet We have to find the diameter

Q: Find the measure of each missing angte. 63 2 38 3 m/2 =

A:

Q: Find the perimeter and area of the rectangle. 11 cm 3 cm

A: Given the length of rectangle=3cm  And breadth of rectangle=11cm To find the perimeter and area of…

Angles in Circles

Angles within a circle are feasible to create with the help of different properties of the circle such as radii, tangents, and chords. The radius is the distance from the center of the circle to the circumference of the circle. A tangent is a line made perpendicular to the radius through its endpoint placed on the circle as well as the line drawn at right angles to a tangent across the point of contact when the circle passes through the center of the circle. The chord is a line segment with its endpoints on the circle. A secant line or secant is the infinite extension of the chord.

Arcs in Circles

A circular arc is the arc of a circle formed by two distinct points. It is a section or segment of the circumference of a circle. A straight line passing through the center connecting the two distinct ends of the arc is termed a semi-circular arc.