Subprime Mortgage Debt during the Housing Bubble (Compare Exercise 104.) During the real estate run-up in 2000–2008 the value of subprime (normally classified as risky) mortgage debt outstanding in the United States could be approximated by A ( t ) = 1 , 350 x 1 + 4.2 ( 1.7 ) − t percent ( 0 ≤ t ≤ 8 ) t years after the start of 2000. 58 a. How fast, to the nearest 1%.was the percentage increasing at the start of 2005? b. Compute lim t → + ∞ A ( t ) and lim t → + ∞ A ' ( t ) . What do the answers tell you about subprime mortgages?
Subprime Mortgage Debt during the Housing Bubble (Compare Exercise 104.) During the real estate run-up in 2000–2008 the value of subprime (normally classified as risky) mortgage debt outstanding in the United States could be approximated by A ( t ) = 1 , 350 x 1 + 4.2 ( 1.7 ) − t percent ( 0 ≤ t ≤ 8 ) t years after the start of 2000. 58 a. How fast, to the nearest 1%.was the percentage increasing at the start of 2005? b. Compute lim t → + ∞ A ( t ) and lim t → + ∞ A ' ( t ) . What do the answers tell you about subprime mortgages?
Subprime Mortgage Debt during the Housing Bubble (Compare Exercise 104.) During the real estate run-up in 2000–2008 the value of subprime (normally classified as risky) mortgage debt outstanding in the United States could be approximated by
A
(
t
)
=
1
,
350
x
1
+
4.2
(
1.7
)
−
t
percent
(
0
≤
t
≤
8
)
t years after the start of 2000.58
a. How fast, to the nearest 1%.was the percentage increasing at the start of 2005?
b. Compute
lim
t
→
+
∞
A
(
t
)
and
lim
t
→
+
∞
A
'
(
t
)
. What do the answers tell you about subprime mortgages?
3.1 Limits
1. If lim f(x)=-6 and lim f(x)=5, then lim f(x). Explain your choice.
x+3°
x+3*
x+3
(a) Is 5
(c) Does not exist
(b) is 6
(d) is infinite
1 pts
Let F and G be vector fields such that ▼ × F(0, 0, 0) = (0.76, -9.78, 3.29), G(0, 0, 0) = (−3.99, 6.15, 2.94), and
G is irrotational. Then sin(5V (F × G)) at (0, 0, 0) is
Question 1
-0.246
0.072
-0.934
0.478
-0.914
-0.855
0.710
0.262
.
2. Answer the following questions.
(A) [50%] Given the vector field F(x, y, z) = (x²y, e", yz²), verify the differential identity
Vx (VF) V(V •F) - V²F
(B) [50%] Remark. You are confined to use the differential identities.
Let u and v be scalar fields, and F be a vector field given by
F = (Vu) x (Vv)
(i) Show that F is solenoidal (or incompressible).
(ii) Show that
G =
(uvv – vVu)
is a vector potential for F.
Chapter 4 Solutions
Student Solutions Manual for Waner/Costenoble's Applied Calculus, 7th
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