Topic
Q:
Using the Quotient Rule of Logarithms, the Power Rule of Logarithms, and the
Product Rule of Logarithms, how can \( \log \left(\frac{100}{4 x^{3}}\right) \) be fully expanded? (1 point)
\( 10-\log 4+3 \log x \)
\( \log 100-3 \log 4 x \)
\( 2-\log 4-3 \log x \)
Q:
\( f(x)=-6 x^{3}-2 x^{2}+x \) y \( g(x)=7 m x^{2}-5 x+ \)
Hallar \( f(x) \cdot g(x) \)
Q:
4) 4 Multiply. Simplify your answer.
\( \frac{9 g^{2}}{4 d^{2} g^{2}} \cdot \frac{11 d}{12 g^{2}} \)
Q:
26. Encuentra una solución de la ecuación
\( \cos (x)=-\sqrt{2 / 2} \) en el intervalo [0,2m].
\( x=3 \pi / 4 \)
\( x=\pi / 4 \)
\( x=5 \pi / 4 \)
\( x=7 \pi / 4 \)
Q:
Question
Simplify: \( \sqrt[3]{\frac{625 u^{5}}{y^{12}}} \)
Q:
Consider the function \( f(x)=2 \sin x+2 \sqrt{3} \cos x-1 \) on the interval \( [\pi, 2 \pi] \).
Find the absolute maximum value of \( f(x) \) over the given interval.
A) -5
B) 5
C) \( -2 \sqrt{3}-1 \)
D) \( 2 \sqrt{3}-1 \)
Q:
When calculating for the asymptotes of \( f(x)=\frac{x^{2}-9}{x-5} \), it turns out that
there is no horizontal asymptote because:
Q:
What is the value of the expression \( 10+2 \times 8+3 \times 2^{2} \) ?
Q:
Ereat Freights, a local shipping company, bases its charges on the weight of the
shipped items. In addition to charging \( \$ 0.40 \) per pound. Great Freights also charge
a one-time fee of \( \$ 10 \) to set up a customer's account.
(a) How much does Great Freights charge a new customer to ship a package that
weighs 20 pounds?
Q:
The absolute maximum value of the function
\( f: f(x)=\frac{x^{2}}{3-x}+1, x \in[-1,2] \) equals \( \ldots, 0453 \)
(a) \( \frac{5}{4} \)
(b) \( \frac{4}{3} \)
(c) 5
(d) 6
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