Explanation Formula used: Lateral Surface area of a pyramid is 1 2 p s square units . Where p is the perimeter of the base, s is the slant height of a lateral face. Perimeter of a square is 4 a where a is the side of the square. Calculation: From the given figure, it is observed that the base of the pyramid is a square with sides 1 0 ″ . And the slant height of the pyramid is 19 . 2 ″ . First, obtain the perimeter of the base as follows. Perimeter of base = Perimeter of square = 4 a = 4 ( 10 ) [ ∵ a = 10 ] = 40 Now obtain the lateral surface area of the pyramid as follows To determine The volume of the given solid object.

Mathematics for the Trades: A Guided Approach (11th Edition) (What's New in Trade Math)

11th Edition

ISBN: 9780134756967

Author: Hal Saunders, Robert Carman

Publisher: PEARSON

See similar textbooks

Question

Chapter 9.2, Problem 1AE

To determine

The lateral surface area of the given solid object.

To determine

The volume of the given solid object.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Chapter 9.2, Problem 2LC

Chapter 9.2, Problem 2AE

Students have asked these similar questions

Exercises Evaluate the following limits. 1. lim cot x/ln x +01x 2. lim x² In x +014 3. lim x* x0+ 4. lim (cos√√x)1/x +014 5. lim x2/(1-cos x) x10 6. lim e*/* 818 7. lim (secx - tan x) x-x/2- 8. lim [1+(3/x)]* x→∞0

In Exercises 1 through 3, let xo = O and calculate P7(x) and R7(x). 1. f(x)=sin x, x in R. 2. f(x) = cos x, x in R. 3. f(x) = In(1+x), x≥0. 4. In Exercises 1, 2, and 3, for |x| 1, calculate a value of n such that P(x) approximates f(x) to within 10-6. 5. Let (an)neN be a sequence of positive real numbers such that L = lim (an+1/an) exists in R. If L < 1, show that an → 0. [Hint: Let 1111 L

iation 7. Let f be continuous on [a, b] and differentiable on (a, b). If lim f'(x) xia exists in R, show that f is differentiable at a and f'(a) = lim f'(x). A similar result holds for b. x-a 8. In reference to Corollary 5.4, give an example of a uniformly continuous function on [0, 1] that is differentiable on (0, 1] but whose derivative is not bounded there. 9. Recall that a fixed point of a function f is a point c such that f(c) = c. (a) Show that if f is differentiable on R and f'(x)| x if x 1 and hence In(1+x) 0. 12. For 0 л/2. (Thus, as x л/2 from the left, cos x is never large enough for x+cosx to be greater than л/2 and cot x is never small enough for x + cot x to be less than x/2.)

Chapter 9 Solutions

Mathematics for the Trades: A Guided Approach (11th Edition) (What's New in Trade Math)

Ch. 9.1 - What is the perimeter of a regular hexagon with...Ch. 9.1 - Find the area:Ch. 9.1 - Find the volume of each of the following right...Ch. 9.1 - Find the volume of each of the following right...Ch. 9.1 - Find the volume of each of the following right...Ch. 9.1 - Find the volume of each of the following right...Ch. 9.1 - Prob. 5AE Ch. 9.1 - Find the volume of each of the following right...Ch. 9.1 - Find the volume of each of the following right...Ch. 9.1 - Find the volume of each of the following right...

Knowledge Booster

The lateral surface area of the given solid object.

Solution Summary: The author calculates the lateral surface area of a pyramid based on the given figure.

The lateral surface area of the given solid object.

The volume of the given solid object.

Want to see the full answer?

Chapter 9 Solutions