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easy math question

please complete this maths question attached bellow, as they are a bit mixed please indicate the question and from what image it is…. tyhank yoiu

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DontGintOTAIGHD 9.2.044.
The following function is one-to-one. Find the inverse of the function and express it using f-1(x) notation.
f(x) =
f(x) =
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-1 points TGInterAlgH5 9.2.045.
The following function is one-to-one. Find the inverse of the function and express it using f-‘(x) notation.
f(x) = x + 8
f-1(x) =
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-1 points TGInterAlgH5 9.2.055.TP.
2.
t) = , z) =
Use composition to determine whether f(x) and g(x) are inverses.
r – 7
f(x) = 5.r +7, g(x)
5
no,
O yes
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-12 points TGInterAlgH5 9.2.062.CMI.
Find the inverse of the one-to-one function. Then graph the function and its inverse on one coordinate system. Show the line of symmetry on th
13.
f(x) =
Rx) = +
3
f-(x)=
C
© WWW.
-1 points TGInterAlgH5 9.2.035.
The following function is one-to-one. Find the inverse of the function and express it using f-‘(x) notation.
f(x) = 5x + 5
F-1(x)
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7. • -1 points TGInterAlgH5 9.2.037.
The following function is one-to-one. Find the inverse of the function and express it using f-1(x) notation.
Ax) = + 4
f-1(x) =
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8.
0-11 points TGInterAlgH5 9.2.039.
The following function is one-to-one. Find the inverse of the function and express it using f-1(x) notation.
X – 3
f(x) =
8
Rx) = 32
f'(x) =
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9.
11 points TGInterAlgH5 9.2.041.
The following function is one-to-one. Find the inverse of the function and express it using f-1(x) notation.
5
X-8
Rx) = x 8
F1(x) =
points TGInterAlgh5 9 3.039.
e exponential growth model below illustrates the rise in atmospheric carbon dioxide from 1744 to 2006. The historical data (shown with blue points) comes from ice cores, and modern data (shown with red points) was collected from the Mauna Loa Observatory in Hawaii.
400-
375
Atmospheric Concentration
of Carbon Dioxide
(1744-2006)
350
Parts per million
325
300
275
250
1700 1750 1800 1850 1900 1950 2000 2050
Year
(a) Estimate the atmospheric carbon dioxide concentrations in 1800, 1900, and 2000.
1800
ppm
1900
ppm
2000
ppm
(b) In approximately what year did the concentration surpass 300 parts per million?
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My Notes
4.
-11 points TGInterAlgH5 9.3.046.
A colony of 6 million bacteria was determined to be growing in the culture medium shown in illustration (a). If the population P of bacteria after t hours is given by the function P(t) = 6,000,000(2.3), find the population in the culture later in the day using the information given in illustration (E
P=
Date: 8-16-08
Time: 6:00 AM
(a)
Date: 8-16-08
Time: 10:00 AM
(b)
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S.Mwas
GIA5_02_01.ppt: MATH_005
X
graphing linear equations in th x
WHW 9.2
С
www.webassign.net/web/Student/Assignment-Responses/last?dep=17616244
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13.
-2 points TGInterAlgH5 9.2.062.CMI.
Find the inverse of the one-to-one function. Then graph the function and its inverse on one coordinate system. Show the line of symmetry on the graph.
f(x) = x + 1
f-1(x)=
y
f(x)
————————–

f(x)
4
2:
2H
f(x)
-4
-2
2
х
4
-4
– 2
2
4
— — — — -****** ***********
f(x)
-21
-2
———
-4H
—–
4
Xt
KA
Y
у
———
4
—————
2
f(x)
X
х
-4
4
-4
2
4
f(x)
-2
-4
f (x)
pril
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G Show My Work (Optional)
-11 points TGInterAigH5 9.3.047.
Five hundred grams of a radioactive material decays according to the formula A = 500
g
o()
where t is measured in years. Find the amount present in 7 years. Round to the nearest one-tenth of a gram.
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– 1 points TGInterAlgH5 9.3.054.
Assume that there are no deposits or withdrawals.
An initial deposit of $12,000 earns 6% interest, compounded monthly. How much will be in the account after 13 years? (Round your answer to the nearest cent.)
$
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-111 points TuterAlgH5 9.3.058.
Assume that there are no deposits or withdrawals.
$10,000 is invested in each of two accounts, both paying 3% annual interest. In the first account, interest compounds quarterly, and in the second account, Interest compounds daily. Find the difference between the accounts after 20 years. (Round your answer to the nearest cent. As
$
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M
– 4 points TGInterAlgH5 9.3.076.CMI.
Simplify each expression. Write answers without using negative exponents.
V3 3
(a)
520

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