Suppose the area of the base of a pyramid is 112 ft2 and its lateral surface area is 198 ft2. What is the total surface area of the figure? ft2

Q: Two lateral faces of a rectangular pyramid have a base length of 10 inches and a height of 15…

A: We are asked to find the surface area of the rectangular pyramid

Q: A composite figures form by placing half-sphere atop a cylinder. The half-sphere and the cylinder…

A: Solving the following problem

Q: A 0.500m long hexagonal concrete shaft measuring 20.0cm across the corners has a triangular hole…

A: Given data :  Length of the shaft , h = 0.500 m                                      = 50 cm  side…

Q: 3 3

A: Given figure, Base= 3 and Height =4

Q: 55 ft 120 ft

A: Volume The volume of a square pyramid is given by V=13a2h where V is the volume of the pyramid, a is…

Q: 5.8 cm 4.2 cm cm 3.5 cm

A:

Q: Find the surface area (in square inches) of a rectangular gift box with length 29 inches, width 19…

A: Formula The surface area of a rectangular box=Here l=Length of boxb=width of boxh=Height of box

Q: unit of grid is 1cm (length,width,height) how can i calculate the total surface area of the block by…

A: Given block is

Q: 2. A regular pyramid has height of 18 ft and a total surface area of 648 ft?. A similar pyramid has…

A:

Q: The base area of a square based prism is 25 ft.² one of the lateral side faces of the prism is 30…

A: Given query is to find the total surface area of the prism.

Q: 1. A triangular frame measures 5V2m on the two sides and 6/2m on the base. Find its perimeter.

A: Topic = Triangle   To calculate the perimeter of a triangular frame with three  sides, we add the…

Q: Two cubes of same side 6 cm are joined end to end. Then, the total surface area of the new cuboid is…

A: Formula Used: Surface area of cuboid   Surface Area=2 [lb+bh+hl]

Q: The great circle of a hemisphere has a circumference of 18x mm. Find the surface area of the…

A:

Q: These cuboids are similar. What is the volume of the larger cuboid? Small cuboid side length = 6 cm,…

A: The length of sides of similar cuboids are in constant ratio with each other.