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felix davis

felix d.

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Question 20 Signalling for IAA redistribution in response to light and gravity is thought to be mediated by _________ and _________ respectively O pigmin moieties / gravitripins O phototropins / statoliths O None of the other answers are accurate O Pressure on the endoplasmic reticulum / Ca2+ signals O phytochrome / starch granules

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The private and public costs of ensuring that emissions are kept to a given level are considered which of the following? O enforcement costs O overhead fees O interest charges O tax credits

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What is the effect of using the min_periods parameter in pandas.rolling()? Question 5 options: It adjusts the time zone of the rolling window. It defines the minimum time period for which the window is calculated. It sets the minimum date for the rolling window. It specifies the minimum number of observations in the window required to calculate a value.

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Beta-carotene is classified as a retinoid. can be converted to vitamin E in the body. can be converted to vitamin A in the body. is toxic when consumed in excess amounts.

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Which of the following statements suggests that the call option premium is more sensitive to the underlying price the more the option is in-the-money? a. Option premium is a convex function of the underlying price b. Gamma is positive c. Delta is an increasing function of the underlying price d. All of the above I selected A but my professor marked it wrong

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Write as an complex number in rectangular form: \(4 + \sqrt{-9}\)

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Your political science instructor has asked you to create a three-dimensional model of the U.S. Capitol in balsa wood and mahogany. This project will be a significant part of your final grade. The instructor, however, has not provided you any funds for the costly materials you will need to do this, much less any money to compensate you for time you may need to take off from work to make the model. In terms of how the federal government relates to the states, this project could be considered a(n) block grant ünfunded mandate state sovereignty resolution categorical grant

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d) Simplify $(a^{1/4})(a^{3/4})$ Simplify the expression: What's wrong with your friend's work? $(a^{1/4})(a^{3/4}) = a^{1/4+3/4} = a^{3/16}$ e) Simplify $\frac{\sqrt[4]{x}}{\sqrt[3]{x}}$ and write your answer using a radical sign. Simplify the expression: What's wrong with your friend's work? $\frac{\sqrt[4]{x}}{\sqrt[3]{x}} = \sqrt[4-3]{x} = \sqrt{x} = x$ 2) [13.8] Sets of numbers. List 3 numbers of each of the described types. a) Whole numbers b) Integers that are not whole numbers c) Rational numbers that are not integers d) Real numbers that are not rational numbers e) Complex numbers that are not real numbers

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A material is subjected to the following strain system: $\epsilon_x = +200 \mu$, $\epsilon_y = -56 \mu$, and $\gamma_{xy} = +230 \mu$. Determine: (a) the principal strains; (b) the direction of the major principal strain axis; (c) the normal strain on an axis inclined at 50$^\circ$ counterclockwise to the direction of $\epsilon_x$. (d) the normal strain on a plane inclined at 50$^\circ$ counterclockwise to the direction of $\epsilon_x$.

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Given the code below, modify and extend it to add a function monsterGen(numMonst1, numMonst2) to create the Cookie and TwoHeaded monsters with unique names/identifiers (1 mark). Include a function monsterPlot(monsterlist, limits) to set up and plot the data, annotate the identifiers of the monsters, and plot them in the correct colours (2 marks). Modify the stepChange(limits) function to wrap around if the monster goes past the top/bottom/left/right edges. Print the name of the monster and the type of wrap-around it's doing (e.g. Right wrap for C3) (2 marks). import random import matplotlib.pyplot as plt import numpy as np from codes.monsters import * limits = (-30, 20) def simT(ct, X): monsterlist = [] # timesteps and creature counts for i in range(ct): randX = random.randint(limits[0], limits[1]) randY = random.randint(limits[0], limits[1]) monsterlist.append(Cookie("Bruce", [randX, randY])) # blue monster for i in range(ct): randX = random.randint(limits[0], limits[1]) randY = random.randint(limits[0], limits[1]) monsterlist.append(TwoHeaded("Bruce", [randX, randY])) # purple Monster for i in range(ct): print("###TIMESTEP", i, "###") for m in monsterlist: m.stepChange(limits) plt.xlim(limits[0]) plt.ylim(limits[1]) xvalues = [] yvalues = [] sizes = [] for m in monsterlist: xvalues.append(m.pos[0]) yvalues.append(m.pos[1]) sizes.append(m.getSize()) plt.scatter(xvalues, yvalues, s=sizes, color="orange") plt.show() Activate Windows Go to Settings to activate Windows. im(6, 10)

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