Two parameterizations Verify that ∮ C ( x − 2 y + 3 z ) d s has the same value when C is given by r ( t ) = 〈2 cos t , 2 sin t , 0〉, for 0 ≤ t ≤ 2 π , and by r ( t ) = 〈2 cos t 2 , 2 sin t 2 , 0〉, for 0 ≤ t ≤ 2 π .
Two parameterizations Verify that ∮ C ( x − 2 y + 3 z ) d s has the same value when C is given by r ( t ) = 〈2 cos t , 2 sin t , 0〉, for 0 ≤ t ≤ 2 π , and by r ( t ) = 〈2 cos t 2 , 2 sin t 2 , 0〉, for 0 ≤ t ≤ 2 π .
Two parameterizations Verify that
∮
C
(
x
−
2
y
+
3
z
)
d
s
has the same value when C is given by r(t) = 〈2 cos t, 2 sin t, 0〉, for 0 ≤ t ≤ 2π, and by r(t) = 〈2 cos t2, 2 sin t2, 0〉, for
0
≤
t
≤
2
π
.
4. [-/1 Points]
DETAILS
MY NOTES
SESSCALCET2 6.5.024.
Find the approximations Tη, Mn, and S, to the integral
computer algebra system.)
ASK YOUR TEACHER
PRACTICE ANOTHER
4 39
√
dx for n = 6 and 12. Then compute the corresponding errors ET, EM, and Es. (Round your answers to six decimal places. You may wish to use the sum command on a
n
Tn
Mn
Sp
6
12
n
ET
EM
Es
6
12
What observations can you make? In particular, what happens to the errors when n is doubled?
As n is doubled, ET and EM are decreased by a factor of about
Need Help?
Read It
'
and Es is decreased by a factor of about
6. [-/1 Points]
DETAILS
MY NOTES
SESSCALCET2 6.5.001.
ASK YOUR TEACHER
PRACTICE ANOTHER
Let I =
4
f(x) dx, where f is the function whose graph is shown.
= √ ² F(x
12
4
y
f
1
2
(a) Use the graph to find L2, R2 and M2.
42 =
R₂ =
M₂ =
1
x
3
4
practice problem please help!
Chapter 14 Solutions
Student Solutions Manual, Single Variable for Calculus: Early Transcendentals
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, calculus and related others by exploring similar questions and additional content below.
01 - What Is A Differential Equation in Calculus? Learn to Solve Ordinary Differential Equations.; Author: Math and Science;https://www.youtube.com/watch?v=K80YEHQpx9g;License: Standard YouTube License, CC-BY
Higher Order Differential Equation with constant coefficient (GATE) (Part 1) l GATE 2018; Author: GATE Lectures by Dishank;https://www.youtube.com/watch?v=ODxP7BbqAjA;License: Standard YouTube License, CC-BY