Question

A right square pyramid has a height of 50 meters (from the center of the base...

A right square pyramid has a height of 50 meters (from the center of the base to the apex) and a base with sides 50 meters long. (a) Determine the volume of the pyramid. (b) Determine the surface area of the pyramid, not including the base.

(a) Determine the volume of the pyramid.

(b) Determine the surface area of the pyramid, not including the base.

Math   Geometry   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A pyramid has a height of 461 ft and its base covers an area of 11.0...
A pyramid has a height of 461 ft and its base covers an area of 11.0 acres (see figure below). The volume of a pyramid is given by the expression V = 1 3 Bh, where Bis the area of the base and h is the height. Find the volume of this pyramid in cubic meters. (1 acre = 43,560 ft2)
Find the center of mass of a square base pyramid where the side length of the...
Find the center of mass of a square base pyramid where the side length of the base is 20 m, the height is 9 m, and the pyramid has constant mass density δ kg/m3.
A heat conductor has a shape of a pyramid. The base is square shaped, with sides...
A heat conductor has a shape of a pyramid. The base is square shaped, with sides 4 mm long, each. The height of the pyramid is 12 mm. The pyramid has been placed on a heating element with constant temperature 300°C. Heat is directed through the top of the pyramid so that the temperature at the height of 10 mm is 100 °C. Assuming the heating power and heat conductivity of the material remaining constant, compute the temperature of the...
A box with an open top has a square base and four sides of equal height....
A box with an open top has a square base and four sides of equal height. The volume of the box is 225 ft cubed. The height is 4 ft greater than both the length and the width. If the surface area is 205 ft squared. what are the dimensions of the​ box? What is the width of the box?. What is the length of the box?
Find the work it would take to build a limestone pyramid with a square base with...
Find the work it would take to build a limestone pyramid with a square base with sides 560 ft and a height of 400 feet. (the density of limestone is 150 lb/ft3
A rectangular box must have a volume of 2 cubic meters. The material for the base...
A rectangular box must have a volume of 2 cubic meters. The material for the base and top costs $ 2 per square meter. The material for the vertical sides costs $ 8 per square meter. (a) Express the total cost of the box in terms of the length (l) and width (w) of the base. C = $ (b) Find the dimensions of the box that costs least. length = meters width = meters height = meters
A circular cone is 10 cm wide at the base and has a slant height of...
A circular cone is 10 cm wide at the base and has a slant height of 8.5 cm. Determine: a. Volume of the cone = b. Total surface area of the cone = c. The angle the slant height makes with the base diameter = d. The cylinder shown here has the same height and base radius as the cone, by what percent the volume of the cylinder exceeds the volume of the cone?
1. A six-sided box has a square base and a surface area of 54 m^2. Let...
1. A six-sided box has a square base and a surface area of 54 m^2. Let V denote the volume of the box, and let x denote the length of one of the sides of the base. Find a formula for V in terms of x. 2. What is the maximum possible volume of the box in Problem 1? Note that 0< x≤3√3.
( PARTA) Find the dimensions (both base and height ) of the rectangle of largest area...
( PARTA) Find the dimensions (both base and height ) of the rectangle of largest area that has its base on the x-axis and its other two vertices above the x-axis and lying on the parabola below. y = 8 − x (PARTB) A box with a square base and open top must have a volume of 62,500 cm3. Find the dimensions( sides of base and the height) of the box that minimize the amount of material used.
A rectangular box with a square base has a volume of 4 cubic feet. If x...
A rectangular box with a square base has a volume of 4 cubic feet. If x is the side length of the square base, and y is the height of the box, find the total cost of the box as a function of one variable The material for the bottom of the box costs $3 per square foot, the top costs $2 per square foot, and the four sides cost $5 per square foot. If x is the side length...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT