Numerade

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Suppose $G(x) = \int_{1}^{x^{3}} \ln(t) dt$. Find $G'(2)$.

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Flag question you want to buy a corporate bond that has a face value of 1000 for that pays coupon of 0.035 paid quarterly. At that time, the bond had a YTM of 0.09 and 28 years left to maturity. what is the price of the bond

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If a male manager changes his behaviors to incorporate elements of interactive leadership more common to female managers, can he still be an "authentic" leader? Discuss. Give me assignment.

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What frequency do you think our eyes stop detecting blinking lights and how this connects to other displays like our computer monitor refresh rates?

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Factor the given polynomial. Factor out -1 if the leading coefficient is negative. 52x³ + 13x²

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Suppose A and B are 2 × 2 matrices with complex entries. Show that if AB = BA, then there exists a nonzero vector w ∈ C^ 2 such that w is an eigenvector of A and also an eigenvector of B, though the corresponding eigenvalues are not necessarily equal. (Hint: one approach is to consider an eigenvector v of A, along with the vector Bv).

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1) What is the bandwidth of the speech signal? What is the transmission speed in terms of bits/sec over telephone lines? How did you find that value, please explain it. 2) Which type of cables are used for telephone lines? Explain these cables shortly. 3) Where do we use coaxial cable? Draw the figure of coaxial cable and explain its properties shortly.

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The zener diode in the circuit below has voltage $V_{zo} = 5V$, $I_z = 0$. It is modeled as a 0.7V drop in the forward direction. a) Determine the value of resistor $R_2$ that would result in a DC current $I_o = 1 mA$. b) Determine the DC output voltage $V_o$ c) The circuit is subjected to a +-7V square wave as shown below. Capacitor C is chosen such that at the square wave frequencies it acts as a short circuit. Draw the time varying circuit, and sketch the resulting output $v_o(t)$. 4 k$\Omega$ $V_o$ 11V$_{DC}$ $R_1$ $I_o$ +-7V $R_2$ C

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Calculate the average energy $\bar{E}$ per mode of oscillation for each of the following. (a) a long wavelength $\lambda = 60 \frac{hc}{kT}$ 0.0166 \times kT (b) a short wavelength $\lambda = 0.6 \frac{hc}{kT}$ kT Compare your results with the classical prediction kT (see $u(\lambda) = kT n(\lambda) = 8\pi kT \lambda^{-4}$). (The classical value comes from the equipartition theorem.) The long wavelength value is very close to kT, but the short wavelength value is much smaller than the classical prediction. The short wavelength value is very close to kT, but the long wavelength value is much larger than the classical prediction. Neither the short nor long wavelength values are close to the classical prediction, kT.

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2-4. Which of the following expressions are legal in Fortran? If an expression is legal, evaluate it. (a) 2.**3 / 3**2 (b) 2 * 6 + 6 ** 2 / 2 (c) 2 * (-10.) ** -3. (d) 2 / (-10.) ** 3. (e) 23 / (4 / 8)

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