A circular cake tin has a radius of 20 cm and height of 7 cm when the cake mix was added to the tin its height was 2 cm after the cake was cooked it rose one and a half centimeters below the top of the tin find the volume of the cookie cake round to the nearest hundredth

A circular cake tin has a radius of 20 cm and height of 7 cm when the cake mix was added to the tin its height was 2 cm after the cake was cooked it rose one and a half centimeters below the top of the tin find the volume of the cookie cake round to the nearest hundredth

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter0: Preparing For Algebra

Section: Chapter Questions

Problem 57POT

See similar textbooks

Related questions

Q: The circumference of a circle exceeds the diameter by 16.8 cm. Find the radius of the circle

Q: The pendulum of a large grandfather clock swings from side to side once every second. The length of…

Q: A piece of clay in the form of a cube that is 10 cm long How many balls can be formed from a piece…

A: Given: The clay is in the form of cube with side, a=10cm The ball will be in the shape of sphere…

Q: The water level inside a cylindrical tank (height 12 ft) is 2 ft below the top of the tank. If the…

A: Explanation of the answer is as follows

Q: A cone has a radius of 10 m and a surface area of 1200.77 square meters. Find its height in meters.…

A: Let r be the radius of the cone, l be the slant height, and h be the vertical height of the cone. We…

Q: The heart-shaped figure shown below is made up of one semicircle with radius 9 cm on the bottom and…

Q: A right circular cone is inscribed in a cube having one edge which measures 10 cm. Find the lateral…

Q: A welded circular metal tank has radius 60.0 in. A lid for this tank has the same radius. Find the…

A: The area of a circle of radius r is πr2 sq. unit.

Q: An elliptical culvert is 3.3 feet tall and 8.6 feet wide. It is filled with water to a depth of 1.45…

Q: A triangular parcel of land has sides of lengths 330 feet, 650 feet and 732 feet. a) What is the…

A: We can answer both the question as below.

Q: A cake is a rectangular prism with height 4 inches and base 12 inches by 15 inches. Wallace wants to…

Q: Find the volume of a sphere with the given radius or diameter. Express your answers in both decimal…

A: Concept : Volume of a sphere is 43π r3 where r is radius of sphere given the radius of sphere as 12…

Q: The area of a regular 11-gon is approximately 2706.67/ square mm. Find the perimeter if the apothem…

A: *to find:- The perimeter of the polygon, P=? *given;- Area of the polygon, A = 2706.67 mm^2 Length…

Q: 5. A scientist wants to know the radius of a huge round crater caused by an asteroid that hit the…

Q: A huge block of ice was left outside in the form of a truncated prism. The base is a square with an…

Q: An elliptical culvert is 4.1 feet tall and 8.8 feet wide. It is filled with water to a depth of 1.05…

A: The schematic of the given situation: The cross-sectional view of the elliptical culvert.…

Q: A spherical ball with a radius of 10 cm is full of water. If the water from the spherical ball is…

Q: Surface Area = ______________ Volume =

Q: nearest

Q: An observatory has the shape of a right circular cylinder surmounted by a hemisphere. If the radius…

A: Consider the problem where an observatory has a shape of a right circular cylinder surmounted by a…

Q: A sprinkler can water a region with an 8 foot radius. A plant is 4 feet east and 6 feet north of the…

Q: A wire looped in the form of a circle of radius 28 cm It is rebent into a square form.Determine the…

Q: A right square pyramid has 15 cm on a side of its base ana an altitude of 18 cm. Find the area of a…

Q: An elliptical culvert is 3.2 feet tall and 6.7 feet wide. It is filled with water to a depth of 0.75…

Q: A joker's cap is in the form of right circular cone whose base radius is 7 cm and height is 24 cm…

Q: A rectangular window has a length of 44 inches(in.) and a height of 60 in. Find the units for the…

Q: 1. The volume of water in a hemisphere having a radius of 2m is 3.342m3. Find the height of the…

Q: regular decagon inscribed in a circle of radius 8 cm

A: In ∆OAB, draw a perpendicular bisector OM which is intersect AB at M in2equal parts…

Q: An air duct in a stadium has a circular cross section with a radius of 9 inches and a length of 40…

A: Volume is a 3-dimensional quantity which describes the amount of space available in solid. For a…

Q: How many metre of earth must be dugto dig a well 32 metre deep with diameter 7m find the co st of…

Q: A landscaper is laying sod in a rectangular front lawn that is 52 ft longer than it is wide. Its…

A: A landscaper is laying sod in a rectangular front lawn that is 52 ft longer than it is wide. Its…

Q: A half-sphere swimming pool that has a top radius of 16 meters is full of water at the beginning. A…

A: The hemispherical swimming pool of 16 m radius is full of water at beginning. ⇒h1=16 m A circular…

Q: 2. The lateral area of a cylinder is 94.2 cm2. The height is 6 cm. What is the radius?

Q: A special stainless steel cone sits on top of a cable television antenna. The cost of the stainless…

A: volume of the given is given by (1/3πr2h).…

Q: A cylindrical shaped vase has a radius of 3.5 cm and a height of 19 cm. a) How many liters of water…

A: Given that radius r=3.5 cm, height h=19 cmVolume of the cylindrical shaped vase is V=…

Q: A cone-shaped paper drinking cup is to be made to hold 27centimeters of water. Find the height and…

A: We use second derivative test to find out radius where area is minimum

Q: What is the surface area of a cylinder. The radius .5 cm and the height is 5cm

Q: Find the radius of the base. The lateral area of a right circular cone is 144pi sq. cm. While the…

Q: find the volume

A: 1. Consider that the given solid is a right circular cylinder with diameter 22 feet and height 10…

Q: By integrating surface element of a sphere, find area of a strip on the surface of a sphere from 8=…

A: To Find: Area of a strip on the surface of a sphere from θ=45° to θ=135°, where Radius of the sphere…

Q: A point is on a circle if the distance from the center of the circle to the point is equal to the O…

A: Distance from centre to the any points on the circle remain always constant.

Q: Find the surface area to the nearest tenth of a cylinder with the radius 6cm and height of 20 cm.

A: Given that Radius of a cylinder is 6cm Height of a cylinder is 20 cm To find The surface area of a…

Q: A can of beans has a surface area of 383 cm^2. Its height is 14 cm. What is the radius of the…

A: Surface of can = 2πrh + 2πr2⇒ 2π14r+2πr2=383 r2+14r-60.95=0

Q: Find the volume of a sphere with a great circle that has an area of 97 cm. Give the answer in terms…

Q: A cylindrical glass jug of diameter 10cm and height 2.7mm is filled with water. Find the surface…

A: Diameter of cylindrical glass jug is 10 cm and height up to water is filled is 2.7 mm=0.27 cm Let…

Q: A tank for storing natural gas is in the shape of a right circular cylinder. The tank is…

Q: 12) A cylindrical bale of hay needs to be wrapped in plastic. It has a height of 9 ft. and a radius…

Q: volume 20) What is the volume of a right cone with a radius of 8 meters and a height of 15 meters?

A: A cone is formed by drawing line segments from a vertex to the circumference of a circle. If the…

Q: Two regular petagon each with 6 cm sides overlapped each othe such that the overlapping area is a…

A: A decagon is a ten sided polygon. The area of regular decagon with side a is given by

Concept explainers

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.

Question

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

This is a popular solution!

SEE SOLUTION Check out a sample Q&A here

Step 1

VIEW

Step 2

VIEW

Trending now

This is a popular solution!

Step by step

Solved in 2 steps with 2 images

SEE SOLUTION Check out a sample Q&A here

Knowledge Booster

$Cylinders and Cones$

Learn more about

Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, geometry and related others by exploring similar questions and additional content below.

Similar questions

A slot is machined in a circular plate with a 41.36-millimeter diameter. Two milling cuts, one 6.30 millimeters deep and the other 3.15 millimeters, are made. A grinding operation then removes 0.40 millimeter. What is the distance from the center of the plate to the bottom of the slot? All dimensions are in millimeters.
A circle has a radius length of 5.3 cm. Find the length, to a tenth of a centimetre of each side of a square that has the same area as that of the circle.
A metal circular disk whose area is 143 cm2 is used as a knock out opening on an electrical service in a factory. Use your calculator value of to find the length of the radius of the disk to the nearest tenth of a cm.
A vessel is in the shape of a right circular cone. This vessel contains liquid to a depth of 12.8 centimeters, as shown. How many liters of liquid must be added in order to fill the vessel? One liter contains 1000 cubic centimeters.
An architect is planning to put a circular mosaic in the entry of a new building. The mosaic will be in the shape of a circle with radius of 6 feet. How many square feet of tile will be needed for the mosaic? (Round your answer up to the next whole number.}
A coffee can is shaped like a cylinder with height 7 inches and radius 5 inches. Find (a) the surface area and (b) the volume of the can. Round to the nearest tenth.
The four holes in the figure are 0.8 cm in diameter and equally spaced around the bolt circle. Find the distances x and y rounded to 2 decimal places.
A copper casting is in the shape of a prism with an equilateral triangle base. The length of each base side is 17.80 centimeters, and the casting height is 16.23 centimeters. Copper weighs 8.8 grams per cubic centimeter. Determine the weight of the casting in kilograms. One kilogram equals 1000 grams. Round the answer to 2 decimal places.
A lawn roller in the shape of a right circular cylinder has a radius of length 18 in. and a length height of 4 ft. Find the area rolled during one complete revolution of the roller. Use the calculator value of , and give the answer to the nearest square foot.
A piece shown by the shaded portion is to be cut from a square plate 128 millimeters on a side. a. Compute the area of the piece to be cut. Round the answer to the nearest square millimeter. b. After cutting the piece, determine the percentage of the plate that will be wasted.
When the Radius Increases a. A rope is wrapped tightly around a wheel with radius of 2 feet. If the radius of the wheel is increased by 1 foot to a radius 3 feet, by how much must the rope be lengthened to fit around the wheel? b. Consider a rope wrapped around the Earths equator. We noted in Exercise 17 that the radius of the Earth is about 4000 miles. That is 21,120,000 feet. Suppose now that rope is to be suspended exactly 1 foot above the equator. By how much must the rope be lengthened to accomplish this? The Size of the Earth The radius of the Earth is approximately 4000 miles. a. How far is it around the equator? Hint: You are looking for the circumference of a circle b. What is the volume of the Earth? Hint: The volume of a sphere of radius r is given by 43r3. b. What is the surface area of the Earth? Hint: The surface area of a sphere of radius r is given by 4r2.
The cross section of a dovetail slide is shown. Before the dovetail was cut, the cross section was rectangular in shape. Find the cross-sectional area of the dovetail slide. Round the answer to 1 decimal place.