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carol peterson

carol p.

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Find the future value of $100 in five years at 5% interest. 2. How much would you have to deposit now to have $15,000 in eight years if interest is 7%? 3. What is the present value of $5,000 that will be paid to you eight years from today at 8% interest? 4. If you borrow $1,000 and pay back $1,728 in three years, what annual rate of interest are you paying? 5. A US government bond in the amount of $1,000 will mature in six years, has no coupon payments, and carries an interest rate of 8%. What is the value of this bond today? 6. You spend $725.00 to purchase a $1,000 bond that will have no coupon payments and matures in 12 years. What interest rate will you be earning on this bond?

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Which of the following samples will have the greatest volume at STP? Question 3 options: 22 g CO 22 g He 22 g O2 22 g Cl2 All of these samples would have the same volume at STP.

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A required reserve ratio of 7 percent gives rise to a simple deposit multiplier of 93. 14.29. 83.33. 1.43. 7.

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Part A What is the minimum uncertainty in position, in nm, of an electron whose velocity is known to be between $3.22 \times 10^5$ m/s and $3.96 \times 10^5$ m/s? Express your answer using two significant figures.

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According to the Production Possibilities below. What is the marginal cost of corn at point F? Soy 13 D E F 12 10 B 8 In tons A C G K Corn. 6 10 14 16 in tons Select one: a. 10 tons of soy b. 2 tons of soy c. 1 tons of soy d. 2/3 tons of soy e. 1/2 tons of soy

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Starting with $\epsilon_{ijk} \epsilon_{klm} = \delta_{il} \delta_{jm} - \delta_{im} \delta_{jl}$, first multiply both sides by $\delta_{jl}$ and simplify (this is referred to as \"contraction\" of j and l), and then multiply by $\delta_{im}$ and simplify to obtain two new identities. Write the results in invariant form for $\epsilon_{\approx \approx}$ and $\epsilon_{\approx \approx}$.

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Consider a continuous-time LTI system whose frequency response is \frac{\sin(4\omega)}{\omega} H(j\omega) = If the input to this system is a periodic signal \begin{cases} 0, & 0 \le t \le 4 \\ 0, & -4 \le t \le 8 \end{cases} x(t) = with period $T = 8$, (a) determine Fourier series coefficients $x(t)$ (b) determine the corresponding system output $y(t)$ (c) sketch the output $y(t)$

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Write a function in Python that takes three integers as arguments, and that prints either “Yes” or “No”, depending on whether you can or cannot form a triangle from the given lengths. Hint: If any of the three lengths is greater than the sum of the other two, then you cannot form a triangle. Otherwise, you can.

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Find $\int 4\sin 4x \cos 4x \,dx$. [Hint: $\sin 2A = 2\sin A \cos A$]

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sacar dos fracciones equivalentes por amplificación y 2 fracciones equivalentes por amplificación a)8/24 b)81/86 c)64/512 d)125/200

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