Determine the truth of (a) through (e). Give an explanation or counterexample for each. 1 d a. The derivative of log 3x
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Determine the truth of (a) through (e). Give an explanation or counterexample for each. 1 d a. The derivative of log 3x
Determine the truth of (a) through (e). Give an explanation or counterexample for each. 1 d a. The derivative of log 3x is d. (x√5) = In √5 √5* x In 3 dx e. -=[(√7)*] = In (√7) -√7* b. In (x + 3) + In (x-3) = In (x²-9) dx c. The exponential function 6x +1 can be written in base e as e 6 In (x+1)
1 a. The derivative of log 3x is Select the correct choice below. x In 3 O A. d The statement is true because the derivative of log x= 1 x In b is given by the rule dx О в. 1 The statement is false because the statement does not hold true for x = - 3 OC. The statement is false because for any base b>0, b# 1, log x=b lnx. dx log x= 1 x In b for b>0.