Temperatures on Mars The air temperature one chilly spring morning at your time share condominium at the base of Olympus Mons, t hours after 6:00 am, was given by the function f ( t ) = − 5 t 2 + 50 − 80 degreesFahrenheit ( 0 ≤ t ≤ 4 ) . 58 What was the temperature at 7:00 am, and how fast was it rising? (Use the method of Example 1(a)
Temperatures on Mars The air temperature one chilly spring morning at your time share condominium at the base of Olympus Mons, t hours after 6:00 am, was given by the function f ( t ) = − 5 t 2 + 50 − 80 degreesFahrenheit ( 0 ≤ t ≤ 4 ) . 58 What was the temperature at 7:00 am, and how fast was it rising? (Use the method of Example 1(a)
Solution Summary: The author calculates the temperature at 7:00 am and the rate of rise at the base of Olympus Mons.
Temperatures on Mars The air temperature one chilly spring morning at your time share condominium at the base of Olympus Mons, t hours after 6:00 am, was given by the function
f
(
t
)
=
−
5
t
2
+
50
−
80
degreesFahrenheit
(
0
≤
t
≤
4
)
.58 What was the temperature at 7:00 am, and how fast was it rising? (Use the method of Example 1(a)
8–23. Sketching vector fields Sketch the following vector fields
25-30. Normal and tangential components For the vector field F and
curve C, complete the following:
a. Determine the points (if any) along the curve C at which the vector
field F is tangent to C.
b. Determine the points (if any) along the curve C at which the vector
field F is normal to C.
c. Sketch C and a few representative vectors of F on C.
25. F
=
(2½³, 0); c = {(x, y); y −
x² =
1}
26. F
=
x
(23 - 212) ; C = {(x, y); y = x² = 1})
,
2
27. F(x, y); C = {(x, y): x² + y² = 4}
28. F = (y, x); C = {(x, y): x² + y² = 1}
29. F = (x, y); C =
30. F = (y, x); C =
{(x, y): x = 1}
{(x, y): x² + y² = 1}
A Problem Solving Approach To Mathematics For Elementary School Teachers (13th Edition)
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