'8. Gina stores her toys in a container that has a cylindrical body and a conical lid, as shown below. She wants to cover the exterior portion with paper. How much paper, in square feet, would Gina need? 2 ft 3 ft 2 ft Gina's Toy Storage A) 167 sq.ft. B) 20n sq.ft. C) 247 sq.ft. D) 28T sq.ft.

Q: Find the volume of the following: d. The diameter of a cylinder is 5.5 cm and the height is 7 cm.…

A: d. The diameter of a cylinder is 5.5 cm and the height is 7 cm. find its volume. e. The height of…

Q: square: Answer 16. A room 12-4" by 13-4 with an 8-4 ceiling height has one door 3x7 and two windows…

A:

Q: 3. What is the volume of a square pyramid that has a side length of 115 meters and a height of 50…

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Q: A 0.062in thick sheet of PETE will be vacuum thermoformed to make medicine cups. The cups will have…

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Q: 10. Pascal wants to paint the front of his house. His front door is 2.2 m in height. 2.2 m 90 cm…

A:

Q: An inverted conical tent 15 feet deep has a slant height of 20 ft. What is the capacity of the tank…

A:

Q: 18. The volume of a triangular prism is Z76.88 cubic inches. The distance between the two triangular…

A: Let's find.

Q: A silo consist of a right circular cylinder surmounted by a hemisphere. Find the most economical…

A: let the total height of the silo is h consider the figure as shown below area of the floor is given…

Q: 5. Henry makes glass pyramidal paperweights. The volume of glass used to create each paperweight is…

A:

Q: 7. Jason has a trunk whose inside is 16 inches wide, 30 inches long and 12 inches high. Will a…

A: Given query is to find that telescope measuring 34 inch is going to fit inside the trunk or not.

Q: Find the volume of the pentagonal prism with a base area of 25 cm- and height of 150  23. Find the…

A:

Q: The minute hand of a large clock is 4 m long. What is the area covered by the minute hand between…

A: “Since you have posted multiple questions, we will provide the solution only to the first question…

Q: 3. A cereal box has a length of 9.2 in. and a width of 3.1 in. Find the height if the box's volume…

A:

Q: How many board feet are contained in six 2 x 4 x 12 studs? 48 bd. ft. 96 bd. ft. 28 bd. ft.

A: solution:-measures of one board feet=1×1×12A 2×4×12 has: 2×1×4×1×12=8×1×1×12=8 board feet

Q: 1. John is remodeling his kitchen. The countertop he wants costs $3.60 per square centimeter. How…

A: Given: Cost of countertop = $3.60/ cm2 We need to find the area of the given figure to money he will…

Q: 2 n 7.5 in. 12 in. h-12 in 8 in 1-12.6 in 6 in

A: Aim:Find the surface area  of the cuboid We know that If l, w, and h are the length, width, and…

Q: answer. Tank 2 9 in 3 in Tank 1 6 in 1in 2 in 1.5 in The inside of a tank is in the shape of a right…

A: Given: dimension of the aquarium 90cm long 48cm wide 60 cm deep

Q: 4. A milldam of earth, with plane sloping sides of rectangular bases, 10 m. by 5 m. at the top and…

A: Area of top  =  b  =  10 * 5  =  50 m2    Area of bottom  =  B  =  20 * 10  =  200 m2    Height of…

Q: 2. Amy builds a contemporary house with the dimensions illustrated below. F3₂ 20 ft. 24 ft. 8 ft. 8…

A:

Q: 1. A fabricator is hired to make a 27-foot-long solid metal railing for the stairs at the local…

A: We need to find the quantity of metal required to make the rail of given dimensions.

Q: 3. The chain-link fence that sits around Pam's pool is 10ft away from the pool on each side. She…

A: The chain-link fence that sits around Pam's pool is  away from the pool on each side.The fence is…

Q: 5 in. T. 2 in. T2 in.- T 3 in. -2 in.H 2 in. t 3 in. What is the surface area, in square inches, of…

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Q: Sue wants to ship a cylinder-shaped present to her friend. The cylinder has an 18 inch. 12. diameter…

A:

Q: 2. A wedge whose altitude 20 cm. and whose edge is 5 cm. has a square base of side 8 cm. Find the…

A: Use formula of volume of wedge

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.