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Section 4.2 Exercises - Exponential Functions Name___________________________________

Provide the missing information.

1)

Given a real number b where b > 0 and b

is called an exponential function. 2)

The function defined by y = x3 (is/is not)

an exponential function, whereas the function defined by y = 3x (is/is not) an exponential function. 3)

The graph of f (x) = 5

3x is (increasing/decreasing) over its domain. 4)

The graph of f (x) = 3

5x is (increasing/decreasing) over its domain. 5)

The domain of an exponential function f

(x) = bx is . 6)

The range of an exponential function f

(x) = bx is . 7)

All exponential functions f (x) = bx pass

through the point . 8)

The horizontal asymptote of an

exponential function f (x) = bx is the line 9)

The function defined by f (x) = 1x (is/is

not) an exponential function. 10)

As x:', the value of1 + 1

xx approaches . 11)

The function f (x) = ex

is the exponential function base and is also called the exponential function. 12)

The formula A = Pert gives the amount A

in an account after t years at an interest rate r under the assumption that interest is compounded .

Evaluate the function at the given value of x.

Round to 4 decimal places if necessary.

13) f (x) = 6x;f (2.3) 14) h (x) = 1 4x ;h (-3) 15) f (x) = 1 3x ;f (0.3e) 16) f (x) = 7x;f (6)

Graph the function and write the domain and

range in interval notation. 17) f (x) = 7x 18) f (x) = 1 3x 19) f (x) = 8 3x 1

Solve the problem.

20)

Use the graph of y = 2x to graph the

function. Write the domain and range in interval notation. f (x) = 2x + 1 - 4 21)

Use the graph of y = 2- x to graph the

function .Write the domain and range in interval notation. f (x) = 2- x 22)

Use the graph of y = 1

2x to graph the function. Write the domain and range in interval notation. f (x) =1 2x + 4 - 3

Evaluate the function at the given value of x.

Round to 4 decimal places if necessary.

23)
f (x) = ex; f (0.6)

Use transformations of the graph y = ex to graph

the function. Write the domain and range in interval notation. 24)
f (x) = ex - 1 25)
f (x) = ex - 1

Solve the problem.

26)

James wants to invest $15,000. He can

invest the money at 5% simple interest for 20 yr or he can invest at 4.6% with interest compounded continuously for 20 yr. Which option results in more total interest? 27)

The atmospheric pressure on an object

decreases as altitude increases. If a is the height (in km) above sea level, then the pressure P(a) (in mmHg) is approximated by P(a) = 760e-0.13a.

Determine the atmospheric pressure at

8.296 km. Round to the nearest whole

unit. 28)

The population of bacteria culture was

2000 at noon, and was increasing at a

rate of 10% per hour. The number can be found using the function

P(t) = 2,000(1.1)t

where t is the number of hours past noon. Predict the population 6 hours later, at 6 PM to the nearest whole number. 2

Answer Key

Testname: SECTION 4.2 EXERCISES

1) bx 2) is not; is 3) increasing 4) decreasing 5) 6) (0, ') 7) (0, 1) 8) y = 0 9) is not 10) e 11) e ; natural 12) continuously 13)

61.6237

14) 64
15)

0.4082

16)

117.5057

17)

Domain: (-', ')Range: (0, ')

18)

Domain: (-', ')Range: (0, ')

19)

Domain: (-', ')Range: (0, ')

20)

Domain: (-', ')Range: (-4, ')

21)

Domain: (-', ')Range: (0, ')

22)

Domain: (-', ')Range: (-3, ')

23)

1.8221

3

Answer Key

Testname: SECTION 4.2 EXERCISES

24)

Domain: (-'')Range: (0,')

25)

Domain: (-'')Range: (-1')

26)
4.6% compounded continuously results in more total interest 27)

258 mmHg

28)
3,543 4quotesdbs_dbs5.pdfusesText_10