A solid consists of a cone on top of a cylinder with a ... - Socratic
A solid consists of a cone on top of a cylinder with a radius equal to that of the cone. The height of the cone is #33 # and the height of the cylinder is #5 #. If the volume of the solid is #226 pi#, …
A cone has a height of #16 cm# and its base has a radius of
A cone has a height of #16 cm# and its base has a radius of #2 cm#. If the cone is horizontally cut into two segments #3 cm# from the base, what would the surface area of the bottom segment …
A pyramid has a parallelogram shaped base and a peak ... - Socratic
A pyramid has a parallelogram shaped base and a peak directly above its center. Its base's sides have lengths of 7 and 3 and the pyramid's height is 6. If one of the base's corners has an …
A pyramid has a base in the shape of a rhombus and a peak
A pyramid has a base in the shape of a rhombus and a peak directly above the base's center. The pyramid's height is #7 #, its base's sides have lengths of #8 #, and its base has a corner with …
A pyramid has a parallelogram shaped base and a peak ... - Socratic
A pyramid has a parallelogram shaped base and a peak directly above its center. Its base's sides have lengths of #4 # and #7 # and the pyramid's height is #6 #. If one of the base's corners …
What is the size of the Earth's surface? - Socratic
Approximate area of earths surface can be calculated by formula 4 x Pix R ^2. (Earth is not perfect sphere).. 4 x Pi x 6378^2. comes to be 510.1 million square kilometers.
There is a right circle cyclinder inside a sphere with radius #8m ...
64 pi (1 + sqrt(5)) approx 650.65 \\ m^2 On basis of assumptions made Assume that the optimal position for the cylinder is with its centroid at the centroid of the sphere, cylinder is orientated …
Question #53d0e - Socratic
Cylinder with radius of 4.3 cm and a height of 8.6 cm. First, let's recognize that we must find the dimensions of a cylinder that yields a volume of 500 cm^3 and has the least surface area …
Question #05cf4 - Socratic
Explanation: The formula for the surface area of a rectangular prism is: #S = 2 (lw + lh + wh)# plugging in all of the numbers:
Question #d04e8 - Socratic
Exact volume of the cone =15/4 pi " inches"^3 Approximate value~~11.78" inches"^3 to 2 decimal places Area of a circle is pir^2 This forms the base of the cone. For a tube the volume would …