8. Two construction workers are assigned to fill a circular sinkhole with concrete. To determine the amount of concrete needed, the workers decide to find the diameter of the sinkhole. D is the midpoint of BE and C is the midpoint of AE. What is the diameter of the sinkhole? D B 7ft A

Q: 18. Xz IS a diameter of the circle shown. the radius of the circlC Is 13 feet and Yz = 24 feet. Find…

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Q: D 23 Given that BD is a diameter. Find angie B giving your explanation.

A: Consider the circle  Given that BD is the diameter

Q: 9. A cylindrical fish tank has a diameter of 6 feet and a height of 3 feet. How many tropical fish…

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Q: A farmer must decide whether to build a cylindrical grain silo with a radius r, or a rectangular…

A: Introduction:The formula of the volume of the cylindrical grain silo is: where r is radius and h is…

Q: 2 A baseball field has four bases that are 90 ft. apart. The pitcher's mound is 60.5 ft from the…

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Q: You want to upgrade the tires on your truck. The manufacturer tires are P225/70R17. You want to…

A: Given: Old tires: P225/70R17 and New tires: P245/75R17

Q: 14. Find the area of the circle, which is tangent to side AB of triangle ABC. AB = 12 cm. BC = 24…

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Q: 6. 9 cm 6 cm

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Q: 2. Find the length of chord HT that is 4 cm from the center of circle A with a radius of 5. Hint:…

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Q: 16.) In your backyard, you want to plant flowers extending 1.5 feet around your circular pond. The…

A: Here we find the area of circle.

Q: 5 A landscaper builds a regular hexagonal patio in a circular garden. The area not covered by the…

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Q: 3. In circle O, diameter AB = 3x + 11 and diameter CD 5x - 23. Find the length of a radius.

A: Diameters of the circle O: AB = 3x + 11 CD = 5x - 23    radius = ?

Q: PLS HELP ASAP ON ALL ASKED QUESTIONS PLS AND SHOW ALL WORK

A: (A):=92.09 cm2 (B):96.056 cm2 (C):427.60 cm2Explanation:Step 1:(A): Red marker area : Area of…

Q: Wht is the measure of the radius? 3x 19 Radius = Blank 1:

A: The given circle is : To find the radius of the circle.

Q: X W 98⁰ 24° с N R

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Q: d the radius of the cone b

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Q: The general shape of the base of the play area is shown below. m CLIMBING EQUIPMENT (gravel base) 15…

A: From the given diagram, we have to find its missing lengths and perimeter.

Q: Which is a possible cross section of a cylinder?

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Q: What is the measure of the radius of a circle defined by x²+y²+8x+8=0? a. 2/2 Where is the location…

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Q: B. Using the figure, O is the center of the circle and mzB = 35. Find the measures of the following.…

A: Angles in a circle 1)Inscribed angles subtended by the same arc are equal. 2)Central angle is twice…

Q: Javier is 17 feet from a circular pond. If the radius of the pond is 7 feet, how far is he from a…

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Q: 8. Pictured below is the logo for a new ice cream shop. The circles are congruent. If the diameter…

A: Topic - tangents to circle Length of tangents from external point are equal

Q: If the surface area of a sphere is 324πcm2, than find it's radius. Use π = 3.14. Numbers only.

A: The objective of this question is to find the radius of a sphere given its surface area. The formula…

Q: 2 What is the radius of the circle x+ y? = 4? %3D Simplify any fractions.

A: To find the radius of circle

Q: Given you ha a diameter of a circle d=22.5 mm what is the r=?

A: We can make it easier for you.

Q: 2. A circular fishpond with a diameter of 15 feet is to have a 2 feet wide border of paver bricks.…

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Q: Determine if AB is diameter of the circle: 3 E O True O False

A: A diameter is a Line joining from one end to another end of the circle passing through the center.

Q: a lot is being decorated and shaped as a star for Christmas season and only the shaded part is…

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Q: 1 Hint: Area of a rectangle: A = lw. Area of a triangle: A = -bh. %3D %3D 20 cm 9 cm E4 cm-

A: Given that  length of the rectangle = 20cm Width of the rectangle = 9cm 20 We know that  Area of…

Q: A gardener leaves a triangular plot of his garden for a plant nursery. The two sides of the…

A: Since you have asked multiple questions, we will solve the first question for you. If you want any…

Cylinders

A cylinder is a three-dimensional solid shape with two parallel and congruent circular bases, joined by a curved surface at a fixed distance. A cylinder has an infinite curvilinear surface.

Cones

A cone is a three-dimensional solid shape having a flat base and a pointed edge at the top. The flat base of the cone tapers smoothly to form the pointed edge known as the apex. The flat base of the cone can either be circular or elliptical. A cone is drawn by joining the apex to all points on the base, using segments, lines, or half-lines, provided that the apex and the base both are in different planes.