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Test-5-review(1)
Course: MATH 1310, Summer 2011School: U. Houston
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Word Count: 176
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1310 Test Math 5 Review Question 1: Given the function: f ( x ) = log 2 ( x 4) + 1 , find: Domain_____________ Range _____________ Y-intercept ___________ X-intercept____________ Asymptote ____________ Transformations _______ _____________________ New Key Point Shifted (1,0)___________ Question 2: Given the function g ( x ) = e( x +2) 2 , find Domain_____________ Range _____________ Y-intercept ___________...
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1310
Test Math 5 Review
Question 1: Given the function: f ( x ) = log 2 ( x 4) + 1 , find:
Domain_____________
Range _____________
Y-intercept ___________
X-intercept____________
Asymptote ____________
Transformations _______
_____________________
New Key Point Shifted (1,0)___________
Question 2: Given the function g ( x ) = e( x +2) 2 , find
Domain_____________
Range _____________
Y-intercept ___________
X-intercept____________
Asymptote ____________
Transformations _______
_____________________
New Key Point Shifted (0,1) ______________
Question 3:
Part A: Write in logarithm form:
4x = 2
8
1
3
=2
Part B: Write in exponential form: log 3 ( x 1) = 2
Question 4: Simplify
log 25 5
log 2 (2 2)
eln(32)
log 2 (
1
)
16
ln( 2)
log16 1
Question 5: Write following the logarithm as a sum of logarithms with no products,
powers or quotients.
3x 2 ( x 2)5
log 6
x+9
Question 6: Write the following expression as a single logarithm:
3log( x ) 4 log( x 2 + 2) + 1 log( x 1)
2
Question 7: Write the following logarithm as a sum of logarithms of prime numbers
log(120)
Question 8: Write the exponential function of the form f ( x ) = a x which passes through
the points (0,1) and (3,8) .
Question 9: Write the exponential function base 2 whose graph is given below:
Question 10: Solve for x: 3x 2 = 21
Question 11: Solve for x: log 2 ( x 1) = 2
Question 12: Solve for x:
3x 5 = 81
Question 13: Solve for x:
log 2 ( x 1) + log 2 ( x + 2) = 2
Question 14: Solve for x: log 2 ( x) + log 2 ( x + 1) = log 2 (2)
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Math 1310Test 5 ReviewExample 1: Given the function:f ( x ) = log 2 ( x 4) + 1, find:Domain_Range _Y-intercept _X-intercept_Asymptote _Transformations __New Key Point Shifted (1,0)_Math 1310Test 5 ReviewPage 1 of 16Example 2: Given the func
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U. Houston - MATH - 1310
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U. Houston - MATH - 1310
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U. Houston - MATH - 1310
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