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- If S(:1) is one to one justify your answer.
d- Deduce the graph of g) = 15-- 3]
3) log(2+2) + log(x+3) = log(x+5) + log(2+1)
4) (9)* + 2(3") - 15 = 0
IV- (8 points)Let S(x)=5---3
a- Identify the common function and sketch its graph.
b- Use transformation to sketch the graph of S(x).Identify clearly the
asymptote.
III- (6 points)Let $(x) = -log: (0 - 1)
a- Find the domain of $(:).
b- Identify the common function , and sketch it.
c. Use transformation to sketch the graph of . Identify clearly the
asymptote.
1- (8 points)
1) Let f(x) = -2+1, > 5 find /-'()
2) The domain of In(x*- -12) is:
3) The solution of
(x-4)
So is :
(x + 2)*(x-7)
1
4) Let f(x) -
then the domain of f() is
(4)* + 2(22) - 3
5) log y 10929 is equal to:
6) The solution of log (1 - 1) < 2 is:
7) In(x + 4) + In(x - 3) - In(x - 1) - 2 In(x - 5) is equal to:
8) The solution of r* (1 – 2)"(x+5)*(x - 1)*(x - 7)*(x - 4)'>0
II- (8 points) Solve the following:
1) (log, 2)2 – log, ? - 10 = 0
2)
(102-1)
103
10
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