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courtney snow

courtney s.

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Find the domain of the function. (Enter your answer using interval notation.) g(x) = 1|x2 − 25|

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1. Which alkane would have a highest boiling point? (20 Points) * $CH_3CH_3$ $CH_3CH_2OH$ $CH_4$ $CH_3CH_2CH_3$

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let f(x) = x^2 -2 and g(x) = root x+3. Find the composition f(g(x)) and state its domain in interval notation

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How many US dollars can you buy for C$901.00 if one Canadian dollar is worth US$ 0.7364 question mark Question content area bottom Part 1 You can purchase US$    enter your response here. (Round to the nearest cent as needed.)

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what are trans fats and why are they detrimental to health

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(b) Example 2 continued \frac{9x^7 - 3x^6 + 6x^5 + x^4 + 2x^2 - 2x + 2}{3x^3 - x}

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The American system of health care is financed by a mix of private and government insurance programs that pay over 80 percent of the health care bills for U.S. citizens. O True O False

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What is the mean of the follow data? Times Winning the Basketball Tournament Times Won Round your answer to the nearest tenths.

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a. Wire the circuit shown in figure 2. V BB Microammeter Milliammeter Voltmeter 1 k$\Omega$ A 47 k$\Omega$ A 2N2222A Fig.2 V cc RUN III: CUT OFF AND SATURATION a. Set $V_{cc}$ = 10V in figure 2. b. Open the base circuit (disconnect the 47k$\Omega$ resistor from the transistor). The transistor is now biased at cutoff. Record $I_B$, $I_C$, and $V_{CE}$. c. Reconnect the base circuit. d. Increase $V_{BB}$ slowly from 0 to 5V, noting the effect on $I_B$, $I_C$, and $V_{CE}$. Record your observations. e. Continue increasing $V_{BB}$, noting that $I_C$ stops increasing while $I_B$ continues to increase. The transistor is now biased at saturation. Record $I_C$ and $V_{CE}$ at saturation.

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4. Impulse Response. (a) Consider the LTI system with input-output relationship given by $y(t) = \int_{-\infty}^{\infty} e^{-(t-\tau)}x(\tau - 2)d\tau$. i. (2 pts) Derive the impulse response of this system. ii. (1 pt) Also sketch the impulse response, labeling all the key points. (b) i. (2 pts) The impulse response of a system is given by $h(t) = \delta(t+1) + \delta(t-1)$. What is the system's input-output relationship relating output $y(t)$ to input $x(t)$? 3 x(t) t 1 Figure 1: Input signal for Problem 5, part a ii. (1 pt) Based on this input-output relationship, state if the system is causal or not. Hint: The relationship between $x(t)$, $y(t)$, and $h(t)$ is given by convolution: $y(t) = x(t) * h(t)$.

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