E B. -----

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter5: Inner Product Spaces
Section5.1: Length And Dot Product In R^n
Problem 18E: For what values of c is c(1,2,3)=1?
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number 9 only (9.2)
-----
B.
Exercises 5, 7, 9, 11
Unless otherwise r
E.
Transcribed Image Text:----- B. Exercises 5, 7, 9, 11 Unless otherwise r E.
rCise 6.
does it have?
b) How many edges (lateral edges plus base edges) does
it have?
C) How many faces (lateral faces plus bases) does it have?
d At which point are the lateral edges concurrent?
. Suppose that the lateral faces of the pyramid in Exercise 5
12 in, ABCE = 16 in, ACED
10 in?. If each side of the square base measures
have AABE =
12 in, and
%3D
AADE
4 in., find the total surface area of the pyramid.
%3D
0. Suppose that the base of the hexagonal pyramid in Exercise
6 has an area of 41.6 cm and that each lateral face has an
area of 20 cm. Find the total (surface) area of the pyramid.
1. Suppose that the base of the square pyramid in Exercise 5
has an area of 16 cm and that the altitude of the pyramid
measures 6 cm. Find the volume of the square pyramid.
2. Suppose that the base of the hexagonal pyramid in
Exercise 6 has an area of 41.6 cm and that the altitude
of the pyramid measures 3.7 cm. Find the volume of the
hexagonal pyramid.
. Assume that the number of sides in the base of a pyramid
is n. Generalize the results found in earlier exercises by
answering each of the following questions.
a) What is the number of vertices?
b) What is the number of lateral edges?
c)
What is the number of base edges?
d What is the total number of edges?
Lutoral faces?
Transcribed Image Text:rCise 6. does it have? b) How many edges (lateral edges plus base edges) does it have? C) How many faces (lateral faces plus bases) does it have? d At which point are the lateral edges concurrent? . Suppose that the lateral faces of the pyramid in Exercise 5 12 in, ABCE = 16 in, ACED 10 in?. If each side of the square base measures have AABE = 12 in, and %3D AADE 4 in., find the total surface area of the pyramid. %3D 0. Suppose that the base of the hexagonal pyramid in Exercise 6 has an area of 41.6 cm and that each lateral face has an area of 20 cm. Find the total (surface) area of the pyramid. 1. Suppose that the base of the square pyramid in Exercise 5 has an area of 16 cm and that the altitude of the pyramid measures 6 cm. Find the volume of the square pyramid. 2. Suppose that the base of the hexagonal pyramid in Exercise 6 has an area of 41.6 cm and that the altitude of the pyramid measures 3.7 cm. Find the volume of the hexagonal pyramid. . Assume that the number of sides in the base of a pyramid is n. Generalize the results found in earlier exercises by answering each of the following questions. a) What is the number of vertices? b) What is the number of lateral edges? c) What is the number of base edges? d What is the total number of edges? Lutoral faces?
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