Numerade

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~ 70 days 8/25 QUESTION 10 - 1 POINT Ben wishes to convert $500 US dollars to the Japanese Yen. One American dollar is worth 123.3 Yen. How many Yen should he have after the conversion? Provide your answer below: Yen

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Factor the polynomial. If the polynomial cannot be factored, write prime. Factor out the greatest common factor as necessary. x^2-9x-22

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Non pharmacological interventions to behavior challenges include: (select all that apply) Music or art therapy Haldol or Ativan Outdoor therapy/gardening Exercise or pet therapy

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3. A study of the rate of dimerization (a molecule reacting with itself) of C4H6 gave the following data for the equation 2 C4H6(g) → C8H12(g) Time(s) [C4H6(g)] (M x 10-³) 0 10.0 1600 5.04 3200 3.37 4800 2.53 6200 2.08 a. Use Excel to make a graph (title, axis labels, units etc.) b. Calculate average rate based on first time interval. c. Calculate average rate based on final time interval. d. Estimate the instantaneous rate at t = 3200 s. e. How would you use the graph to find the initial rate? d. Using parts b and c, what would the corresponding rates of C8H12 formation be?

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Change the Cartesian integral into an equivalent polar integral. Then evaluate the polar integral. $$ \int_0^{10} \int_0^{\sqrt{100-y^2}} (x^2+y^2) dx dy $$ Change the Cartesian integral into an equivalent polar integral. $$ \int_0^{10} \int_0^{\sqrt{100-y^2}} (x^2+y^2) dx dy = \int_0^\pi \int_0^{10} (r^3) dr d\theta $$

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Find the unique solution for $y = f(x)$.\\ $\frac{dy}{dx} = 12x^2 + 3x - 5$, where $f(2) = 15$

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Find the limit L. Then find $\delta$ such that $|f(x) - L| < \epsilon$ whenever $0 < |x - c| < \delta$ for $\epsilon = .01$ $\lim_{x \to 6} (6 - \frac{x}{3})$

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2. (20 pts) Case 1.10 DHB Industries, Inc. a. Using hindsight (which is 20/20, of course!), list and discuss some of the specific fraud factors at DHB that should have served as red flags to the auditors. b. What could (should?) the auditors have done to address these fraud risk factors in the audit planning and implementation? Be specific with respect to DHB. Refer to the above standards.

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Question 1 Which statement on the function $f: \mathbb{R}^2 \to \mathbb{R}: (x, y) \mapsto x^2 + xy - xy^2 + z^2$ is true? (A) $f$ has exactly one critical point, namely a local minimum. (B) $f$ has exactly one critical point, namely a local maximum. (C) $f$ has exactly one critical point, which is neither a local minimum, nor a local maximum. (D) $f$ has multiple critical points.

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Black Box Given: An electrically active black box with two terminals produces a voltage of 80 V across a variable resistance resulting in a current of I A, as shown in the upper left figure. After changing the variable resistor, the same black box produces a voltage of 40 V across the resistance with a current of 2 A, as shown in the upper right figure. Required: Calculate the value of a replacement load resistor, RL, that will draw the maximum power from the black box when it is placed across its terminals. Also, calculate the maximum amount of power that can be delivered to this resistor from the black box. Solution: RL = U Pmax w

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caroline c.