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albert haley

albert h.

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The count in a bacteria culture was 700 after 10 minutes and 1500 after 40 minutes. Assuming the count grows exponentially, what was the initial size of the culture find the double period find the population after 95 minutes when will the population reach 15000

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Factor the expressions and simplify factors using fundamental identities if possible. $1 - \cot^4 x =$ cot tan csc sec sin cos

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Which of the following natural stresses promotes lower branching in cannabis? A) weed competition B) herbivory C) drought D) fungal attack E) low nitrogen

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Which statement describes an advantage of using a software as a surface solution for business management system more than one answer may be correct

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1. Evaluate $\mathcal{L}^{-1}\left[\frac{s}{(s+1)^2}\right]$ a. $e^{-t} + te^t$ b. $e^{-t} - te^{-t}$ c. $e^t - te^{-t}$ d. $e^{-t} - te^t$

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Find two functions $f$ and $g$ such that $h(x) = (f \circ g)(x)$.\\ $h(x) = |5 - 3x^2|$\\ Select a function for $f(x)$ and a function for $g(x)$.\\ $\circ f(x) = |x|$\quad$\circ f(x) = |5x|$\quad$\circ f(x) = |5 - 3x|$\quad$\circ f(x) = 5 - 3x^2$\quad$\circ f(x) = -3x^2$\\ $\circ g(x) = |x|$\quad$\circ g(x) = |5x|$\quad$\circ g(x) = |5 - 3x|$\quad$\circ g(x) = 5 - 3x^2$\quad$\circ g(x) = -3x^2$

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According to Ian Redpath and Larry Pon, which of the following is the lifetime limit for non-business energy property credit available in 2021?

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2. Using the Al-Cu phase diagram shown below, please answer the following questions for each temperature and composition (Lecture 14.2, Callister 9). (i) What phases are present, e.g. L, a, ... etc. ? (ii) What is the composition of each phase, e.g. wt% of Al and wt% of Cu? (iii) How much of each phase is present, e.g. % L, % a, etc.? (iv) Draw a sketch of the equilibrium microstructure. (a) 33.2 wt% Cu at 456 °C (b) 5 wt% Cu at 600 °C (c) 2.5 wt% Cu at 400 °C (d) 45 wt% Cu at 400 °C (e) 40 wt% Cu at 700 °C (f) 2.5 wt% Cu at 600 °C Temperature, °C 700 660°C L+$\epsilon_2$ L L+$\eta_1$ 600 L+ a $\alpha$ 5.65 548°C 33.2 L+$\theta$ 52.5 $\theta$+$\eta_1$ $\theta$ 500 $\alpha$ + $\theta$ $\theta$+$\eta_2$ 400 300 0 Al 100% 10 20 30 40 50 60 70 Wt % Copper

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Problem 2. Consider a transfer function given by \(G_c(s)G(s) = \frac{300(s + 100)}{s(s + 10)(s + 40)}\ and we want to study its frequency response \(L(j\omega)\). a) Determine the phase \(\phi(\omega)\) of the frequency response. b) Show that \(\phi(\omega) = -180^\circ\) when \(\omega = 28.3\).

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Exercise 3.8 Write a recursive Python function which encodes the factorial function. This function should use your recurrence relation determined in the previous exercise.

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