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Use the definition of the logarithmic function to find x. (Simplify your answer completely.) (a) log (8) = 1 2 X= (b) log (S) = X =
given the expression (3s-4)(4s+5) explain in words the steps taken to completely simplify the expression
Simplify the following expressions. (rationalize the denominator) 3+V5-V7
Use the definition of the logarithmic function to find x. (Simplify your answer completely.) log (8) = 3 (a) X = (b) logy(512) السا | N X =
15) Evaluate. a) log2 16 16) Find In e. b) log,V7
Completely factor the following expression 2x2 - 7x+3 TTT Arial 3 (12pt) T - - E - MS @25 Path:p Words:0 QUESTION 2 Completely expand the logarithmic expression into a sum and difference of logs. Write all powers as factors. Simplify as much as possible. Show work, including each step of your expansion. log. ***1 TT T Arial 3 (12pt) T-5 - EM 's
Q9: Simplify without using a calculator. a) log (64) b) log,(1/3) c) log/2(32) d) log(.00001) Q10: Which statement is true? Make corrections to any of the false statements. a) log (x+y) = log.x+logay b) log.(x/y) = log x/logay c) The statement 39=p is equivalent to q=p. Q11: Use properties of logarithms to expand the expression xVx+3 (x+3) as much as possible. In
5. Simplify: log(a •62) + log(a².b) 4. log[(7+). 6.(2+)]
1. Write the expression as a logarithm of a single quantity, and then simplify if possible. Assume that each variable expression is defined for appropriate values of the variable(s). a. 5 In x - 3 ln(x + y) + 2 In z b. [log(x + 2) + 3log(x - 2) – 3logx]
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Write the expression as a single logarithm. 1 2 loga (6x) - log (2x+15) 14 36x 2 loga (6x?) - log a(2x+15)= loga 1 9 (2x + 15) (Simplify your answer.)