Each graph in Problems 35 - 42 is the result of applying sequence of transformations to the graph of one of the six basic functions in Figure 1 on page 58 . Identify the basic function and describe the transformation verbally. Write an equation for the given graph.
Each graph in Problems 35 - 42 is the result of applying sequence of transformations to the graph of one of the six basic functions in Figure 1 on page 58 . Identify the basic function and describe the transformation verbally. Write an equation for the given graph.
Each graph in Problems
35
-
42
is the result of applying sequence of transformations to the graph of one of the six basic functions in Figure
1
on page
58
. Identify the basic function and describe the transformation verbally. Write an equation for the given graph.
Use the definition of continuity and the properties of limits to show that the function is continuous at the given number a.
f(x) = (x + 4x4) 5,
a = -1
lim f(x)
X--1
=
lim
x+4x
X--1
lim
X-1
4
x+4x
5
))"
5
))
by the power law
by the sum law
lim (x) + lim
X--1
4
4x
X-1
-(0,00+(
Find f(-1).
f(-1)=243
lim (x) +
-1 +4
35
4 ([
)
lim (x4)
5
x-1
Thus, by the definition of continuity, f is continuous at a = -1.
by the multiple constant law
by the direct substitution property
4 Use Cramer's rule to solve for x and t in the Lorentz-Einstein equations of special relativity:x^(')=\gamma (x-vt)t^(')=\gamma (t-v(x)/(c^(2)))where \gamma ^(2)(1-(v^(2))/(c^(2)))=1.
Pls help on both
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