| Topic | Problem | Solution |
|---|---|---|
| None | Suppose the data to the right represent Male Fema… | Given that there are 468 females in total and 396 of them survived, the probability that one female… |
| None | The value $V$ of a car, in hundreds of dollars, i… | Rearrange the equation to solve for \(V\), which gives \(V = 300 - 25t\). |
| None | a) Cards are drawn from an ordinary deck and not … | The problem is asking for the probability of two dependent events: drawing a Jack first and then dr… |
| None | $\begin{array}{l}J(-6,-2) \\ K_{1}(8,2) \\ L_{1}(… | The given points form two quadrilaterals JKL1M and WXYZ. We need to find the coordinate rule, which… |
| None | $\begin{array}{l}J(-6,-2) \\ K_{1}(8,2) \\ L_{1}(… | The given points are J(-6,-2), K1(8,2), L1(6,6), and M(-2,6). To find the coordinate rule, we need … |
| None | Question 4 Suppose $h=f \circ g$. Find $h^{\prime… | The problem is asking for the derivative of the composite function \(h = f \circ g\) at \(x = 0\). |
| None | The total weekly cost (in dollars) incurred by a … | The cost function given, \(C(x)=4,000+3 x-0.0001 x^{2}\), is a cumulative cost function. It gives t… |
| None | Question 2 $\frac{17}{36} M a^{2}$ $\frac{1}{3} M… | The given expressions are \(\frac{17}{36} M a^{2}\), \(\frac{1}{3} M a^{2}\), \(\frac{5}{12} M a^{2… |
| None | $f(x)=x^{2}+3 x-5$ | Understand the problem: We are given a quadratic function \(f(x) = x^{2} + 3x - 5\). There is no sp… |
| None | d) $\log _{x} \frac{81}{16}=4$ | A questão está pedindo para resolver para x na equação logarítmica \(\log _{x} \frac{81}{16}=4\). |
| None | $\log _{4}(x-2)=\frac{1}{2}$ | A questão está pedindo para resolvermos para x na equação \(\log _{4}(x-2)=\frac{1}{2}\). |
| None | c) $\log _{x} 1000=3$ | A questão está pedindo o valor de x na equação logarítmica \(\log _{x} 1000=3\). Para resolver para… |
| None | 1. Usando a definição de logaritmo, cada caso. a)… | Usando a definição de logaritmo, temos o seguinte caso: \(\log _{2} 64=x\). |
| None | b) $\log _{1000} 0,001=x$ | A questão está pedindo o valor de x na equação logarítmica \(\log _{1000} 0,001=x\). |
| None | Compute $\oint_{C} F \cdot d r$ where $\mathrm{C}… | First, we need to parameterize the curve C. Since it's a circle of radius 2 centered at (0,1,3) in … |
| None | Compute $\oint_{C} F \cdot d r$ where $\mathrm{C}… | Parameterize the curve C as r(t) = (1, 2t, 9-7t), where t varies from 0 to 1. |
| None | Which of the following is a transformation applie… | The base function here is \(f(x) = 10^x\). The given function has several transformations applied t… |
| None | d) Compute $\int_{C} F \cdot d r$ where $\mathrm{… | The problem is incomplete. We cannot compute \(\int_{C} F \cdot d r\) without knowing the vector fi… |
| None | c) Compute $\oint_{C} F \cdot d r$ where $\mathrm… | Compute \(\oint_{C} F \cdot d r\) where \(\mathrm{C}\) is the circle of radius 2 centered at \((0,1… |
| None | Ive each equation. \[ \left(\frac{1}{8}\right)^{3… | Given the equation \(\left(\frac{1}{8}\right)^{3 n}=\frac{1}{2}\) |
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