Question: this is for math please answer ASAP ONLY ANSWER NO EXPLANTION. THANK YOU 4 Determine whether the statement is true or false. If it is

 this is for math please answer ASAP ONLY ANSWER NO EXPLANTION.THANK YOU4 Determine whether the statement is true or false. If itis true, explain why it is true. If it is false, givean example to show why it is false. |n(a) |n(b) = |n(a

this is for math please answer ASAP ONLY ANSWER NO EXPLANTION. THANK YOU

4

b) for all positive real numbers a and b. 0 True. Takea = 4 and b = 2. Then |n(a) |n(b) = |n(4)|n(2) = |n(g) = |n(2). And |n(a b) = |n(4 2} =|n(2). 0 True. This is one of the Laws of Logarithms. 0

Determine whether the statement is true or false. If it is true, explain why it is true. If it is false, give an example to show why it is false. |n(a) |n(b) = |n(a b) for all positive real numbers a and b. 0 True. Take a = 4 and b = 2. Then |n(a) |n(b) = |n(4) |n(2) = |n(g) = |n(2). And |n(a b) = |n(4 2} = |n(2). 0 True. This is one of the Laws of Logarithms. 0 False. |n(a b) = |n(a) |n(b} only for negative real numbers a and b. 0 False. |n(a b) = |n(a) |n(b} only for positive real numbers a > b. 0 False. Take a = 2 and b = 1. Then |n(a) |n(b) = |n(2} |n(1) = |n(2} 0 = |n(2). But |n(a b) = |n(2 1) = |n(1) = O. Revenue. Suppose the graph of the revenue R(X) and cost C(X) are shown below where R(x) = X22x+2 and C00 = x2 + 0.5 The profit, or the area enclosed between the two curves is Note: Round to 4 digits after the decimai point, if rounding is required 0 -2.6667 0 4.6667 0 2.6667 0 o 0 none of the other answers 0 4.5 O -4.5 0 -4.6667 Let f(t) = 2t3 + 27:2 84f + 120 The interval where f(t) is increasing is O (m,2) U (7, so) 0 (0, '30) 0 none of the other answers 0 (2. 7) Object Height. Suppose an object is thrown straight up from the ground. The height after 1' seconds is given by the formul h(t} = 5t3 + 90:2 + 192 (a) The time in seconds when the object reached the highest point was Note: Round to 4 digits after the decima.i point, if rounding is required 0 9 s O 27 s 0 None of the other answers Q 0 s O 192 s O 12 s (b) The height is maximized at the critical point X = 3 because the second derivative test found 0 f'(a) was negative to the left of X = a and positive to the right 0 f"(a) > 0 O f'(a) was positive to the left ofx = a and negative to the right 0 f'(a) = 0 O f"(a)

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