Let P ( x 0 , f ( x 0 ) ) be a fixed point on the graph of the differential function f with a domain that is the set of real numbers. Determine the real number z 0 such that point Q ( x 0 + 1 , z 0 ) is situated on the line tangent to the graph of f at point P . Determine the unit vector u with initial point P and terminal point Q .
Let P ( x 0 , f ( x 0 ) ) be a fixed point on the graph of the differential function f with a domain that is the set of real numbers. Determine the real number z 0 such that point Q ( x 0 + 1 , z 0 ) is situated on the line tangent to the graph of f at point P . Determine the unit vector u with initial point P and terminal point Q .
Let
P
(
x
0
,
f
(
x
0
)
)
be a fixed point on the graph of the differential function
f
with a domain that is the set of real numbers.
Determine the real number
z
0
such that point
Q
(
x
0
+
1
,
z
0
)
is situated on the line tangent to the graph of
f
at point
P
.
Determine the unit vector
u
with initial point
P
and terminal point
Q
.
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
Write an equation for the polynomial graphed below. It will probably be easiest to leave your "a" value as a
fraction.
8
7
+
9+
H
6
5
4
3
+ 3
2
1
(-30)
(-1,0)
(1,0)
(3,0)
+
-5
-4
-3
-2
2
3
4
7 2
-1
-2
3 (0,-3)
f(x) =
456
-4
-5
-6+
College Algebra with Modeling & Visualization (5th Edition)
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