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Archive
/
Math
Series
Problem 1401
A child weighing 80 lbs needs Phenytoin elixir
60
m
g
60 \mathrm{mg}
60
mg
every 8 hours. How many mls per dose? (Round to 1 decimal place)
See Solution
Problem 1402
Is a
600
m
g
600 \mathrm{mg}
600
mg
dose of Amoxicillin every 6 hours safe for a child weighing 35 pounds, given the
150
−
350
m
g
150-350 \mathrm{mg}
150
−
350
mg
daily range?
See Solution
Problem 1403
A child weighs 72 pounds. Gentamicin is prescribed at
8
m
g
/
k
g
/
8 \mathrm{mg} / \mathrm{kg} /
8
mg
/
kg
/
day every 6 hours. How many
m
l
s
\mathrm{mls}
mls
per dose?
See Solution
Problem 1404
Calculate the dose of Ceclor in mg for a 12 lb infant, and find the mL needed per dose. Ceclor is
20
m
g
/
k
g
/
d
a
y
20 \mathrm{mg} / \mathrm{kg} / \mathrm{day}
20
mg
/
kg
/
day
and
100
m
g
/
2
m
L
100 \mathrm{mg} / 2 \mathrm{mL}
100
mg
/2
mL
.
See Solution
Problem 1405
Is a dose of Eryped drops
120
m
g
120 \mathrm{mg}
120
mg
every 6 hours safe for a 27-pound child given the safe range of
30
−
50
m
g
/
k
g
/
d
a
y
30-50 \mathrm{mg} / \mathrm{kg} / \mathrm{day}
30
−
50
mg
/
kg
/
day
?
See Solution
Problem 1406
A child weighing 35 pounds needs Amoxicillin. How many
200
m
g
200 \mathrm{mg}
200
mg
tablets for a
600
m
g
600 \mathrm{mg}
600
mg
dose every 6 hours?
See Solution
Problem 1407
A child weighing 58 pounds needs Tetracycline elixir at
40
m
g
/
k
g
/
40 \mathrm{mg} / \mathrm{kg} /
40
mg
/
kg
/
day every 6 hours. How many mls per dose?
See Solution
Problem 1408
A child weighing 58 pounds needs Tetracycline elixir at
40
m
g
/
k
g
/
40 \mathrm{mg} / \mathrm{kg} /
40
mg
/
kg
/
day every 6 hours. How many
m
g
s
\mathrm{mgs}
mgs
per dose?
See Solution
Problem 1409
Find the safe dose range for a 35-pound child taking Amoxicillin, with a daily dose of
150
m
g
−
350
m
g
150 \mathrm{mg}-350 \mathrm{mg}
150
mg
−
350
mg
.
See Solution
Problem 1410
A child weighing 80 pounds needs Phenytoin
60
m
g
60 \mathrm{mg}
60
mg
every 8 hours. How many mls per dose? (Round to 1 decimal place)
See Solution
Problem 1411
A child weighs 29 pounds. Find the safe Digoxin dose range in mg/day for a weight under 15 kg:
11.3
−
18.8
m
g
/
k
g
11.3-18.8 \mathrm{mg} / \mathrm{kg}
11.3
−
18.8
mg
/
kg
.
See Solution
Problem 1412
See Solution
Problem 1413
A child weighing
19.5
k
g
s
19.5 \mathrm{kgs}
19.5
kgs
needs Prednisolone
200
m
c
g
/
k
g
200 \mathrm{mcg} / \mathrm{kg}
200
mcg
/
kg
. How many mls will the nurse prepare?
See Solution
Problem 1414
Calculate the safe dose range for a 27-pound child given Eryped drops of
30
−
50
m
g
/
k
g
/
d
a
y
30-50 \mathrm{mg} / \mathrm{kg} / \mathrm{day}
30
−
50
mg
/
kg
/
day
.
See Solution
Problem 1415
A child weighing 72 pounds needs Gentamicin
8
m
g
/
k
g
/
8 \mathrm{mg} / \mathrm{kg} /
8
mg
/
kg
/
day every 6 hours. How many mls per dose?
See Solution
Problem 1416
Solve the system of equations:
x
+
y
=
5
x + y = 5
x
+
y
=
5
and
x
−
y
=
−
1
x - y = -1
x
−
y
=
−
1
.
See Solution
Problem 1417
A child weighs 29 pounds. Is a dose of
0.125
m
g
0.125 \mathrm{mg}
0.125
mg
every 12 hours safe, given the range
11.3
−
18.8
m
g
/
k
g
/
d
a
y
11.3-18.8 \mathrm{mg} / \mathrm{kg} / \mathrm{day}
11.3
−
18.8
mg
/
kg
/
day
?
See Solution
Problem 1418
Calculate:
−
12
−
(
−
10
)
-12 - (-10)
−
12
−
(
−
10
)
See Solution
Problem 1419
Calculate
−
30
÷
(
−
6
)
-30 \div (-6)
−
30
÷
(
−
6
)
.
See Solution
Problem 1420
Calculate
−
8
⋅
2
-8 \cdot 2
−
8
⋅
2
.
See Solution
Problem 1421
Solve for
x
x
x
in the equation
7
4
×
7
x
7
11
=
1
\frac{7^{4} \times 7^{x}}{7^{11}}=1
7
11
7
4
×
7
x
=
1
. Find
x
=
x=
x
=
See Solution
Problem 1422
Calculate the product of
−
1
-1
−
1
and
−
7
-7
−
7
.
See Solution
Problem 1423
Tasha's drawing shows piers
12
c
m
12 \mathrm{~cm}
12
cm
apart. If
2
c
m
2 \mathrm{~cm}
2
cm
=
0.5
m
i
0.5 \mathrm{mi}
0.5
mi
, find the actual distance between the piers.
See Solution
Problem 1424
Find the perimeter of a rectangle with length 6 feet and width 3 feet. Use the formula
P
=
2
(
l
+
w
)
P = 2(l + w)
P
=
2
(
l
+
w
)
.
See Solution
Problem 1425
Circle the digit in the hundredths place of 8,656.175.
See Solution
Problem 1426
Emily's barn drawing is 15 in. wide and 18 in. long. If the actual width is 10 ft, find the actual length.
See Solution
Problem 1427
Convert 24 kg to grams. Recall that 1 kg = 1,000 g.
See Solution
Problem 1428
Write 814,496 in words.
See Solution
Problem 1429
If a wire creates a
10
T
10 \mathrm{~T}
10
T
field at distance
r
r
r
, what is the net field at
r
r
r
with another wire at
2
r
2r
2
r
?
See Solution
Problem 1430
Rosa took 15.6 min to the store and 18.5 min to return. How much longer was her return trip?
See Solution
Problem 1431
Hannah baked
n
n
n
brownies, gave away 12, and ate 6. Write an expression for the remaining brownies.
See Solution
Problem 1432
Mrs. Miller uses
4
/
8
4/8
4/8
cup for cake and
3
/
8
3/8
3/8
cup for frosting. Total honey used?
See Solution
Problem 1433
Find the dimensions of a rectangle scaled by
2
3
\frac{2}{3}
3
2
if the original is 12 inches long and 8 inches wide.
See Solution
Problem 1434
Is 729 divisible by 7? Circle:
729
729
729
is divisible by
7
7
7
or
729
729
729
is NOT divisible by
7
7
7
.
See Solution
Problem 1435
Circle the digit in the hundredths place of
3
,
656.175
3,656.175
3
,
656.175
.
See Solution
Problem 1436
Prove that
sin
3
θ
+
sin
θ
=
4
sin
θ
−
4
sin
3
θ
\sin 3\theta + \sin \theta = 4 \sin \theta - 4 \sin^3 \theta
sin
3
θ
+
sin
θ
=
4
sin
θ
−
4
sin
3
θ
.
See Solution
Problem 1437
What time is it 14 hours after 5:00 p.m.?
See Solution
Problem 1438
Circle the smallest number: 5,211,528,706, 6,078,934, 340,987,126, 349,726,390,418.
See Solution
Problem 1439
Giá trị của
a
a
a
,
b
b
b
sau khi chạy code:
a
=
1
a=1
a
=
1
,
a
+
=
a
a+=a
a
+
=
a
,
b
=
a
+
1
∗
2
+
16
/
a
+
3
b=a+1*2+16/a+3
b
=
a
+
1
∗
2
+
16/
a
+
3
,
b
∗
=
4
+
5
b^*=4+5
b
∗
=
4
+
5
. Tính
a
a
a
,
b
b
b
.
See Solution
Problem 1440
Find
d
d
x
f
−
1
(
0
)
\frac{d}{d x} f^{-1}(0)
d
x
d
f
−
1
(
0
)
for
f
(
x
)
=
x
+
sin
x
f(x)=x+\sin x
f
(
x
)
=
x
+
sin
x
. At
x
=
0
x=0
x
=
0
,
f
f
f
has slope 2, so
f
−
1
f^{-1}
f
−
1
slope is
1
2
\frac{1}{2}
2
1
.
See Solution
Problem 1441
Find the derivative of
f
(
x
)
=
x
2
f(x) = x^2
f
(
x
)
=
x
2
using the limit definition:
f
′
(
x
)
=
lim
h
→
0
f
(
x
+
h
)
−
f
(
x
)
h
f'(x) = \lim_{h \to 0} \frac{f(x+h)-f(x)}{h}
f
′
(
x
)
=
lim
h
→
0
h
f
(
x
+
h
)
−
f
(
x
)
.
See Solution
Problem 1442
Find the value of
69
\sqrt{69}
69
.
See Solution
Problem 1443
Find the annual interest rate for an investment of \$3500 that doubles in 5 years. Options: 40\%, 50\%, 30\%, 20\%.
See Solution
Problem 1444
Solve for
x
x
x
in the equation:
2
x
+
5
=
10
2 x + 5 = 10
2
x
+
5
=
10
.
See Solution
Problem 1445
What is the concentration in
g
/
f
l
.
o
z
\mathrm{g}/\mathrm{fl.oz}
g
/
fl.oz
for
90
o
z
7
g
r
/
g
a
l
90 \mathrm{oz} 7 \mathrm{gr}/\mathrm{gal}
90
oz
7
gr
/
gal
?
See Solution
Problem 1446
Find the debt-equity ratio given a cost of equity of 14.9%, cost of debt of 7.3%, and return on assets of 12.6%.
See Solution
Problem 1447
Malkin Corp. has no debt, WACC 9.6%, borrowing at 5.9%. Find cost of equity with 0%, 30%, and 60% debt. What are WACCs?
See Solution
Problem 1448
Nyatakan sama ada semua segi empat tepat adalah segi empat sama: benar atau palsu?
See Solution
Problem 1449
Tentukan tinggi tiang silinder dengan isi padu
404
c
m
3
404 \mathrm{~cm}^{3}
404
cm
3
dan jejari
2
c
m
2 \mathrm{~cm}
2
cm
.
See Solution
Problem 1450
Buat kesimpulan umum secara induksi untuk urutan nombor
−
1
2
,
3
2
,
25
6
,
…
-\frac{1}{2}, \frac{3}{2}, \frac{25}{6}, \ldots
−
2
1
,
2
3
,
6
25
,
…
mengikut pola yang diberikan.
See Solution
Problem 1451
Dalam Rajah 5, cari (a) titik tengah garis
P
Q
P Q
PQ
, (b) panjang
Q
R
Q R
QR
untuk trapezium PQRS dengan P(-2,4), Q(4,6), R(9,1).
See Solution
Problem 1452
Demuestra la ley de Boyle:
p
V
=
p V=
p
V
=
const, la ley de Charles:
V
/
T
=
V / T=
V
/
T
=
const, y la ley de Gay-Lussac:
p
/
T
=
p / T=
p
/
T
=
const.
See Solution
Problem 1453
A particle with mass
m
1
m_{1}
m
1
and momentum
p
1
p_{1}
p
1
collides elastically with mass
m
2
m_{2}
m
2
at rest. Show
E
3
E_{3}
E
3
and
p
3
p_{3}
p
3
formulas.
See Solution
Problem 1454
Find the parametrization of the circle centered at
1
−
i
1-i
1
−
i
with radius 3:
z
(
t
)
=
z(t)=
z
(
t
)
=
.
See Solution
Problem 1455
Expand the expression
(
4
+
3
x
)
5
(4+3 x)^{5}
(
4
+
3
x
)
5
.
See Solution
Problem 1456
Simplify the expression:
1
x
+
2
1
x
+
1
2
\frac{\frac{1}{x+2}}{\frac{1}{x}+\frac{1}{2}}
x
1
+
2
1
x
+
2
1
.
See Solution
Problem 1457
Find the limit: If
f
(
z
)
=
z
+
z
ˉ
z
f(z)=\frac{z+\bar{z}}{z}
f
(
z
)
=
z
z
+
z
ˉ
, then
lim
x
→
0
f
(
x
+
0
i
)
=
\lim _{x \rightarrow 0} f(x+0 i)=
lim
x
→
0
f
(
x
+
0
i
)
=
.
See Solution
Problem 1458
Solve the equation by factoring:
x
3
+
5
x
2
−
4
x
−
20
=
0
x^{3}+5 x^{2}-4 x-20=0
x
3
+
5
x
2
−
4
x
−
20
=
0
.
See Solution
Problem 1459
Solve the equation:
3
x
−
5
x
2
+
1
=
x
−
7
3x - 5x^{2} + 1 = x - 7
3
x
−
5
x
2
+
1
=
x
−
7
.
See Solution
Problem 1460
How many trucks does a factory produce in 8 days at 18 trucks per day? Calculate
8
×
18
8 \times 18
8
×
18
.
See Solution
Problem 1461
See Solution
Problem 1462
How many liters of alcohol are needed to make 500,000 patches if each contains
0.3
m
L
0.3 \mathrm{~mL}
0.3
mL
of alcohol?
See Solution
Problem 1463
Find the real and imaginary parts of
f
(
z
)
=
z
2
+
i
z
ˉ
f(z)=z^{2}+i \bar{z}
f
(
z
)
=
z
2
+
i
z
ˉ
:
u
(
x
,
y
)
=
u(x, y)=
u
(
x
,
y
)
=
and
v
(
x
,
y
)
=
v(x, y)=
v
(
x
,
y
)
=
.
See Solution
Problem 1464
How many kg of aluminium hydroxide gel are needed for 250,000 bottles with 100 tablets each, if each tablet has
80
m
g
80 \mathrm{mg}
80
mg
?
See Solution
Problem 1465
Find side
B
C
BC
BC
of triangle
A
B
C
ABC
A
BC
with
A
B
=
8
AB=8
A
B
=
8
,
A
C
=
8
2
AC=8\sqrt{2}
A
C
=
8
2
,
∠
A
B
C
=
4
5
∘
\angle ABC=45^{\circ}
∠
A
BC
=
4
5
∘
,
∠
A
C
B
=
3
0
∘
\angle ACB=30^{\circ}
∠
A
CB
=
3
0
∘
.
See Solution
Problem 1466
A 15-ml nasal spray has 20 sprays/ml, each with
1.5
m
g
1.5 \mathrm{mg}
1.5
mg
. (a) Total sprays? (b) Total mg of drug in the package?
See Solution
Problem 1467
Determine if a perfect hedge exists using the matrix
A
A
A
and vector
b
b
b
. Solve for
x
^
\hat{x}
x
^
using
x
^
=
(
A
∗
A
)
−
1
A
∗
b
\hat{x}=(A^{*} A)^{-1} A^{*} b
x
^
=
(
A
∗
A
)
−
1
A
∗
b
.
See Solution
Problem 1468
Find
lim
x
→
0
f
(
x
+
0
i
)
\lim _{x \rightarrow 0} f(x+0 i)
lim
x
→
0
f
(
x
+
0
i
)
and
lim
y
→
0
f
(
0
+
i
y
)
\lim _{y \rightarrow 0} f(0+i y)
lim
y
→
0
f
(
0
+
i
y
)
for
f
(
z
)
=
z
+
z
ˉ
z
f(z)=\frac{z+\bar{z}}{z}
f
(
z
)
=
z
z
+
z
ˉ
.
See Solution
Problem 1469
Evaluate the limit as
x
x
x
approaches 0:
lim
x
→
0
x
2
−
25
x
2
−
4
x
−
5
\lim _{x \rightarrow 0} \frac{x^{2}-25}{x^{2}-4 x-5}
lim
x
→
0
x
2
−
4
x
−
5
x
2
−
25
.
See Solution
Problem 1470
Calculate
12
/
20
12 / 20
12/20
and find the missing number in the sequence: 100, 93, 84, 73.
See Solution
Problem 1471
Find the next number in the sequence: 7, 11, 16, 22, 29, ?
See Solution
Problem 1472
Find the next number in the sequence:
6
,
3
,
12
,
9
,
36
,
33
6, 3, 12, 9, 36, 33
6
,
3
,
12
,
9
,
36
,
33
.
See Solution
Problem 1473
Find the algebraic expression for "a number plus 17 equals 30".
See Solution
Problem 1474
True or false: For a population proportion confidence interval, we use
z
\mathrm{z}
z
-distribution, not
t
\mathrm{t}
t
-distribution.
See Solution
Problem 1475
Identify which statements about confidence intervals and distributions are true or false: 1) z vs t for population proportion, 2) degrees of freedom, 3) known
σ
\sigma
σ
and Z, 4) unknown
σ
\sigma
σ
and S, 5) t vs z for population proportion.
See Solution
Problem 1476
Find the test statistic
z
z
z
for a sample mean of 84, size 49, standard deviation 14, testing if mean > 80 at
α
=
0.05
\alpha = 0.05
α
=
0.05
.
See Solution
Problem 1477
Identify which statements are true or false regarding confidence intervals and distributions.
See Solution
Problem 1478
Identify the number that doesn't fit the pattern:
2
,
20
,
4
,
8
,
300
2, 20, 4, 8, 300
2
,
20
,
4
,
8
,
300
.
See Solution
Problem 1479
How much will you pay in total if you borrow \$400 for 2 years at an annual interest rate of 15%?
See Solution
Problem 1480
How much will you pay in total if you borrow \$600 for 2 years at a 7% annual interest rate?
See Solution
Problem 1481
Find
d
y
d
x
\frac{d y}{d x}
d
x
d
y
for the equation
2
⋅
x
⋅
ln
(
y
)
+
y
2
=
5
2 \cdot x \cdot \ln (y) + y^{2} = 5
2
⋅
x
⋅
ln
(
y
)
+
y
2
=
5
.
See Solution
Problem 1482
Find
d
y
d
x
\frac{d y}{d x}
d
x
d
y
if
e
x
⋅
y
+
5
⋅
y
4
=
2
⋅
y
e^{x \cdot y}+5 \cdot y^{4}=2 \cdot y
e
x
⋅
y
+
5
⋅
y
4
=
2
⋅
y
.
See Solution
Problem 1483
How much will you pay in total if you borrow \$100 for 4 years at a 15% annual interest rate?
See Solution
Problem 1484
Find the marginal profit
P
′
(
x
)
P^{\prime}(x)
P
′
(
x
)
for
P
(
x
)
=
3
⋅
x
−
8
⋅
x
P(x)=3 \cdot x-8 \cdot \sqrt{x}
P
(
x
)
=
3
⋅
x
−
8
⋅
x
and calculate
P
′
(
x
)
x
\frac{P^{\prime}(x)}{x}
x
P
′
(
x
)
.
See Solution
Problem 1485
Find the marginal cost for businesses A and B with
C
A
(
x
)
=
350
+
40
x
+
0.12
x
2
C_A(x)=350+40x+0.12x^2
C
A
(
x
)
=
350
+
40
x
+
0.12
x
2
and
C
B
(
x
)
=
280
+
30
x
+
0.09
x
2
C_B(x)=280+30x+0.09x^2
C
B
(
x
)
=
280
+
30
x
+
0.09
x
2
. For
x
=
500
x=500
x
=
500
, which is cheaper?
See Solution
Problem 1486
How much will you pay in total after borrowing \$400 for 3 years at a 4% annual interest rate?
See Solution
Problem 1487
How much will you pay in total if you borrow \$2,400 for 4 years at a 6% annual interest rate?
See Solution
Problem 1488
Calculate:
22
5
1
2
−
(
−
21
6
2
3
)
225^{\frac{1}{2}} - \left(-216^{\frac{2}{3}}\right)
22
5
2
1
−
(
−
21
6
3
2
)
See Solution
Problem 1489
Kiaria is 7 years older than Jay, and Martha is twice Kiaria's age. Their ages total 77. Find the age ratio of Jay:Kiaria:Martha.
See Solution
Problem 1490
Find the value of
(
4
5
)
−
2
\left(\frac{4}{5}\right)^{-2}
(
5
4
)
−
2
. Choices: a.
−
16
25
-\frac{16}{25}
−
25
16
b.
4
5
\frac{4}{5}
5
4
c.
5
4
\frac{5}{4}
4
5
d.
25
16
\frac{25}{16}
16
25
.
See Solution
Problem 1491
Identify the function that represents exponential decay from the options below: a)
f
(
x
)
=
8
(
17
)
x
4
f(x)=8(17)^{\frac{x}{4}}
f
(
x
)
=
8
(
17
)
4
x
b)
f
(
x
)
=
3.4
(
0.4
)
2
x
f(x)=3.4(0.4)^{2 x}
f
(
x
)
=
3.4
(
0.4
)
2
x
c)
f
(
x
)
=
25
(
8.0
)
x
f(x)=25(8.0)^{x}
f
(
x
)
=
25
(
8.0
)
x
d)
f
(
x
)
=
6
(
1.01
)
x
f(x)=6(1.01)^{x}
f
(
x
)
=
6
(
1.01
)
x
See Solution
Problem 1492
Verify that
(
A
B
)
T
=
B
T
A
T
(A B)^{T} = B^{T} A^{T}
(
A
B
)
T
=
B
T
A
T
for matrices
A
=
[
1
2
−
1
3
0
2
4
5
0
]
A=\begin{bmatrix}1 & 2 & -1 \\ 3 & 0 & 2 \\ 4 & 5 & 0\end{bmatrix}
A
=
⎣
⎡
1
3
4
2
0
5
−
1
2
0
⎦
⎤
and
B
=
[
1
0
0
2
1
0
0
1
3
]
B=\begin{bmatrix}1 & 0 & 0 \\ 2 & 1 & 0 \\ 0 & 1 & 3\end{bmatrix}
B
=
⎣
⎡
1
2
0
0
1
1
0
0
3
⎦
⎤
.
See Solution
Problem 1493
Evaluate
(
x
2
n
−
2
)
(
x
n
+
3
)
(
x
2
n
−
1
)
\frac{\left(x^{2 n-2}\right)\left(x^{n+3}\right)}{\left(x^{2 n-1}\right)}
(
x
2
n
−
1
)
(
x
2
n
−
2
)
(
x
n
+
3
)
for
x
=
2
x=2
x
=
2
and
n
=
−
3
n=-3
n
=
−
3
.
See Solution
Problem 1494
Simplify the expression:
5
80
−
10
20
5 \sqrt{80}-10 \sqrt{20}
5
80
−
10
20
.
See Solution
Problem 1495
Calculate
8
1
1
4
(
8
1
2
4
)
81^{\frac{1}{4}}\left(81^{\frac{2}{4}}\right)
8
1
4
1
(
8
1
4
2
)
. What is the result?
See Solution
Problem 1496
Solve the equation
log
3
(
x
2
−
9
)
=
1
+
log
3
(
3
−
x
)
\log _{3}(x^{2}-9)=1+\log _{3}(3-x)
lo
g
3
(
x
2
−
9
)
=
1
+
lo
g
3
(
3
−
x
)
.
See Solution
Problem 1497
Complete the square for
h
(
d
)
=
2
+
0.16
d
−
0.004
d
2
h(d)=2+0.16 d-0.004 d^{2}
h
(
d
)
=
2
+
0.16
d
−
0.004
d
2
and find the distance
d
d
d
for max height of the baseball.
See Solution
Problem 1498
Find the maximum height of the baseball modeled by
h
(
d
)
=
2
+
0.16
d
−
0.004
d
2
h(d)=2+0.16 d-0.004 d^{2}
h
(
d
)
=
2
+
0.16
d
−
0.004
d
2
, rounded to one decimal place.
See Solution
Problem 1499
Evaluate for
x
=
4
x=4
x
=
4
and
n
=
−
3
n=-3
n
=
−
3
:
(
x
2
n
−
2
)
(
x
−
n
+
3
)
(
x
2
n
+
1
)
\frac{\left(x^{2 n-2}\right)\left(x^{-n+3}\right)}{\left(x^{2 n+1}\right)}
(
x
2
n
+
1
)
(
x
2
n
−
2
)
(
x
−
n
+
3
)
See Solution
Problem 1500
Solve
3
2
n
+
1
=
2
(
2
1
−
3
n
)
3^{2 n+1}=2\left(2^{1-3 n}\right)
3
2
n
+
1
=
2
(
2
1
−
3
n
)
for 'n'.
See Solution
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