In Exercises 21–26, find the indicated function values for each function. If necessary, round to two decimal places. If the function value is not a real number and does not exit, so state. g ( x ) = − 2 x + 1 ; g ( 4 ) , g ( 1 ) , g ( − 1 2 ) , g ( − 1 )
In Exercises 21–26, find the indicated function values for each function. If necessary, round to two decimal places. If the function value is not a real number and does not exit, so state. g ( x ) = − 2 x + 1 ; g ( 4 ) , g ( 1 ) , g ( − 1 2 ) , g ( − 1 )
Solution Summary: The author calculates the value of g(x)=-sqrt2x+1 for the function.
In Exercises 21–26, find the indicated function values for each function. If necessary, round to two decimal places. If the function value is not a real number and does not exit, so state.
g
(
x
)
=
−
2
x
+
1
;
g
(
4
)
,
g
(
1
)
,
g
(
−
1
2
)
,
g
(
−
1
)
13) Let U = {j, k, l, m, n, o, p} be the universal set. Let V = {m, o,p), W = {l,o, k}, and X = {j,k). List the elements of
the following sets and the cardinal number of each set.
a) W° and n(W)
b) (VUW) and n((V U W)')
c) VUWUX and n(V U W UX)
d) vnWnX and n(V WnX)
9) Use the Venn Diagram given below to determine the number elements in each of the following sets.
a) n(A).
b) n(A° UBC).
U
B
oh
a
k
gy
ท
W
z r
e t
་
C
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Fundamental Theorem of Calculus 1 | Geometric Idea + Chain Rule Example; Author: Dr. Trefor Bazett;https://www.youtube.com/watch?v=hAfpl8jLFOs;License: Standard YouTube License, CC-BY